Earthquake Resistant Design Codes in Japan 2000
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JAPAN SOCIETY OF CIVIL ENGINEERS
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January,2000
JAPAN SOCIETY OF CIVIL ENGINEERS
EARTHQUAKE RESISTANT DESIGN CODES OF CIVIL ENGINEERING STRUCTURES IN JAPAN
1.
KEY CONCEPTS FOR EARTHQUAKE RESISTANT DESIGN OF CIVIL ENGINEERING
STRUCTURES
AFTER
THE
1995
HYOGOKEN-NANBU
EARTHQUAKE 2.
1996 SEISMIC DESIGN SPECIFICATIONS OF HIGHWAY BRIDGES JAPAN ROAD ASSOCIATION
3.
SEISMIC DESIGN FOR RAILWAY STRUCTURES RAILWAY TECHNICAL RESEARCH INSTITUTE, JAPAN
4.
EARTHQUAKE RESISTANT DESIGN OF PORT FACILITIES BUREAU OF THE PORTS AND HARBORS, IvuNISTRY OF TRANSPORT
5.
BASIC PRINCIPLES OF SEISMIC DESIGN AND CONSTRUCTION FOR WATER SUPPLY FACILITIES JAPAN WATER WORKS ASSOCIATION
6.
RECOMMENDED PRACTICES FOR EARTHQUAKE RESISTANT DESIGN OF GAS PIPELINES JAPAN GAS ASSOCIATION
THE JAPAN SOCIETY OF CIVIL ENGINEERS
THE PUBLICATION COMMITTEE OF EARTHQUAKE RESISTANT DESIGN CODES OF CIVIL ENGINEERING STRUCTURES IN JAPAN
Chairman:
Masanori Hamada
(r#iseda Unievrsity)
Key Concepts for Earthquake Resistant Design
Members:
Shigeki Unjo
(Public Works Research Institute, Ministry of Construction)
Highway Bridges
Akihiko Nishimura
(Railway Technical Research Institute, Japan)
Railway Structures
Tatsuo Uwabe
(Port and Harbor Research Institute, Ministry ot Trensport)
Port Facilities
Seiji U ne
(Japan Water Works Association)
Water Supply Facilities
Hiroyuki Yamakawa Gas Pipelines
(Japan Ges Associetion)
1. KEY CONCEPTS FOR EARTHQUAKE RESISTANT DESIGN OF CIVIL
ENGINEERING STRUCTURES AFTER THE
1995 HYOGOKEN-NANBU
EARTHQUAKE
1.1
Lessons from The 1995 Hyogoken-nanbu (Kobe) Earthquake
1- 1
1.2
Key Concepts for Earthquake Resistant Design
1- 4
1.3
Technical Subjects for Revision of Earthquake Design Code
1- 6
1.4
Diagnosis and Reinforcement of Existing Structures
1- 7
1.5
Future Innovations of Design Codes and Research Subjects
1- 8
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
1. KEY CONCEPTS FOR EARTHQUAKE RESISTANT DESIGN OF CIVIL ENGINEERING STRUCTURES AFTERTHE 1995 HYOGOKEN-NANBU EARTHQUAKE the causative fault system with a length of 40km,
1.1 Lessons from The 1995 Hyogoken-nanbu (Kobe) Earthquake At 5:46AM of January 17, 1995, a highly urbanized area of western Japan was jolted by an earthquake with a magnitude of M=7.2. This earthquake affected an extensive area containing major cities, Kobe and Osaka and their surrounding satellite cities which constitute the industrial, commercial and cultural center of western Japan. The areas most heavily damaged by this earthquake extends in a belt-shaped zone along
Table 1.1
particularly the zones identified as JMA intensity scale VII (equivalent to MMI=X). They extend over the entire east -west length of the most densely populated part of Hanshin (meaning Osaka-Kobe) metropolitan region.. Three million
people in this region were seriously affected. A free-field ground acceleration (pGA) exceeded 800cmfs 2 in Kobe city and its response spectrum was over 2000cmfs 2 at a damping coefficient of 0.05. Table.Ll shows loss of human lives, and a
A Summary of Damage Caused by the 1995 Kobe Earthquake (1995 Kobe Earthquake)
Human*
Death: 6306 Missing: 2
Housing and Buildings
Totally collapsed houses:
Injured: 41,527
100,300
Half and partially collapsed houses:
214,000
3,700
Buildings:
Railway:
32
Bridges **
Road (Hanshin Expressway):
Embankment and Landslides
Embankment:
427
Landslides: 367
Water
Customers without service:
1.2 million
Restoration time: 40 days
Gas
Customers without service:
857,000
Restoration time: 85 days
Electricity
Customers without service: Outage of electric power: Restoration time:
2.6 million 2836Mw 7 days
Telecommunication
Customers affected by Switchboard Malfunction: Damaged Cable Line: 19,300
Economic Impact
Private properties: Transportation facilities: Lifelines: Others: Grand total:
*
Toll by Fire Defense Agency May 21, 1995
**
Collapsed and Extensively Damaged
1-1
67
¥6.3 ¥2.2 ¥0.6 ¥0.5 ¥9.6
235,000
trillion trillion trillion trillion trillion
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
summary of structural and functional disaster by
been· incorporated into design codes. This is one
the Kobe earthquake to houses and buildings,
of the technical subjects that the earthquake
bridge, lifeline facilities and so on.
showed needs to be promptly studied and
The first point to note about damage to civil
implemented.
engineering structures is that elevated highway bridge piers were completely destroyed. Although there had been RC bridge piers damaged by earthquakes in the past, this was the first experience of total collapse in Japan. Most of the seriously damaged
piers
were
designed
in
accordance with pre-1980 earthquake resistant design codes. The piers of concrete structures having low ductility and low ultimate strength, were shear-fractured, resulting in such major failures. Damage to RC piers designed
Figure 1.3
in
Buckling of A Steel Pier of A
Bridge (1995 Kobe Earthquake)
conformance with the current earthquake resistant design codes after 1980 was not so severe as to result in bridge collapses.
Damage to large underground structures, such as subway structures has also become a focus ofattention. The severest dainage was caused at a subway station in the downtown of Kobe city, which is of box-type
RC structure,
where
reinforced concrete columns were shear- fractured and an upper floor deck slab collapsed along with the overburden soil. Severe damage to other underground subway stations was also reported. Besides subway tunnels, which were constructed Figure 1.2 Elevated
by the cut-and-fill method, many mountain
Collapse of Bridge Piers of A
tunnels
Highway Bridge (1995 Kobe
of railway and highway were also
damaged due to large ground motion in the near
Earthquake)
field of the earthquake fault.
Another point to note is the damage to steel
Another. typical characteristic of damage to civil infrastructures caused by the Kobe
bridge piers. Many steel bridge piers buckled.
earthquake is collapses and large displacements of
Most steel structures were designed by a method
quay walls. Numerous collapses of revetments and
where stresses in steel structural members fell
quay walls had been reported in past earthquakes,
within an elastic region. The characteristics of
but most of them had not been designed to
plastic deformation of steel structures had not
withstand soil liquefaction and had been decaying.
1-2
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
This was the first time when recently constructed
of the Shinkansen (bullet trains) shocked not only
quay walls were largely displaced by several
civil engineers, but also the general public. RC
meters or collapsed. All the damaged quay walls
bridge piers were shear-fractured and collapsed,
had been constructed using concrete caissons. The
and
result of the investigation into cause of the
earthquake struck 14 minutes before service hours,
damage to quay walls said that soft clay of the sea
no human life was lost. A serious issue has
bed largely amplified the earthquake motion and
surfaced of how to assure the safety of high speed
girders
fell.
Fortunately,
because
the
the foundation ground of the caissons, which had been constructed by replacing the original sea bed of soft
clay with
liquefiable gravel
sand,
weathered granite, also liquefied besides the filled ground behind the quay walls.
Figure 1.5
Soil Liquefaction of An Artificial
Island in Kobe (1995 Kobe Earthquake)
trains, including Shinkansen, against earthquakes caused by inland faults directly below them. Figure 1.4
Large Movement of Concrete
Soil liquefaction was extensively caused in
Caisson Quay walls (1995 Kobe Earthquake)
the artificial islands and alluvial low lands in Kobe and its neighboring areas, which resulted in a significant damage
However, it should be noted that all the
facilities. Most of the artificial islands in Kobe
survived. The construction of earthquake resistant
area was reclaimed from the sea by weathered
quay walls has been promoted nationwide, mainly
granite which contained large cobbles and fine
in major ports and harbors, through the lessons
contents. This revealed a need of revision of the
leamed from the damage to quay walls in Akita during
the
1983
and
structures of lifeline systems, and many port
so-called earthquake resistant quay walls mostly
Harbor
to buried pipes
method to evaluate the liquefaction potential of
Nihonkai-Chubu
gravel sand with fine contents.
earthquake. The earthquake resistant quay walls,
The ground behind the quay walls moved
which were designed by adopting a higher seismic
several meters towards the sea, resulting from the
load than that for conventional quay walls, were
large displacement of quay walls. These lateral
constructed to withstand liquefaction.
ground movement damaged the foundation piles
Damage to RC elevated railway bridge piers
of bridges, buildings and industrial facilities.
1-3
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
Furthermore,
large
ground
strain
due
to
factor was that the earthquake struck early in the
liquefaction-induced ground movement ruptured
morning. If the earthquake had struck a few hours
buried pipes of lifeline systems such as gas, water,
later during the rush hour, the results would have
electricity and sewer. A great number of breakages
been much more tragic. Another factor was that
of buried pipes resulted in the out of service to
dawn broke over the disaster-stricken area after
numerous customers during a long period. These
the earthquake. The daylight aided the evacuation
liquefaction-induced ground displacement had not
of victims and the rescue of people trapped under
been taken in the consideration in the earthquake resistant design codes before the 1995 Kobe
collapsed houses. If the earthquake had struck at midnight, the death toll would have been much
earthquake.
greater. It is highly important to investigate into the
causes of damage to the structures and to apply the results in future preventive measures against earthquakes, but we should also pay our full attention on the above-mentioned hidden lessons.
1.2
Figure 1.6
Key Concepts for Earthquake Resistant Design. The JSCE (Japan Society of Civil Engineers) organized a Special Task Committee of Earthquake Resistance of Civil Engineering Structures ill March 1995, about two months after the Kobe earthquake, to discuss various subjects, such as what an earthquake resistant capability of civil engineering structures should be in the future through the lessons from the Kobe earthquake. The committee first discussed whether the strong earthquake motions that had occurred in Kobe area should be taken into account in the future earthquake resistant design of civil engineering structures. According to researchers on active faults, in Japan the return period of the activity of the earthquake fault is 500 to 2,000 years. Assuming that the return period of the fault activity is 1,000 years and the service life of civil engineering structures is about 50 years, a probability that the structures would undergo such strong earthquake motions as those observed at the Kobe earthquake during the serviceable life is
Fall of A Bridge Girder due to
Movement of its Foundation Caused by Liquefaction-Induced Ground Displacement
When we learn the lessons from the Kobe earthquake, we should keep in mind the fact that some conditional factors mitigated the disaster. For one example had the earthquake struck the Shinkansen (bullet train) traveling on elevated railway bridges one hour later, it would have run off the rails and caused disastrous train accidents. The same can be said of the collapse of subway stations. Concrete slabs along with their overburden soil collapsed onto subway tracks. If subway trains had been stopped there or had smashed into the collapsed sections, additional serious damage would have resulted. There were other factors that contributed to lessening the secondary damage. One important
1-4
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
only five percent. The subject of the discussions by the JSCE committee was how to treat great
Level IT ground motion should be taken into
disasters with such low probability of occurrence.
account in the earthquake resistant design is
One of the reasons why JSCE said that the
The JSCE proposed two key concepts for
shown in Figure 1.7. This figure is a list of the
earthquake resistant design of civil engineering structures based on the discussions by the
damaging earthquakes in the last century in Japan and the numbers of casualties, and shows that
committee. Those are two levels of ground
inland earthquakes of magnitude 7 and larger such
motions for earthquake resistant design and so
as the Kobe earthquake, which are surrounded by
called performance-based design.
squares in the figure, occurred 8 times and have a
JSCE said that the resistance of civil
probability of occurrence that can not be neglected in terms of reformation of the design codes.
engineering structures against future earthquakes should
be
examined
by
taking
into
Figurel.7
the
also
shows
that
the
inland
consideration such strong earthquake motions as
earthquakes such as the Kobe earthquake resulted
observed during the Kobe earthquake in addition
in a greater number of causalities in comparison
to the ordinary earthquake motions that have thus
with the plate boundary earthquakes in the pacific ocean, if the 1923 Kanto and the 1900
far been used for earthquake resistant design.
Sanriku-Tsunami earthquake are excepted. In
These two earthquake motions are respectively called Level I and Level IT ground motions. Name of Earthquake Kumamoto
M
5.8
D ate
0
1889. 7.28
~
8.0
1891.10.28
Tokyo
6.7
1894. 6.20
Shonai
6.8
1894.10.22
Sanriku Tsun.
7.1
1896. 6.15
Rikuu
7.0
1896. 8.31
Gono
6.4
1909. 8.14
Akita·-Senpoku
5.9
1914. 3.15
Ch!iiwa-Bay
6.0
1922.12. 8
Great Kanto
7.9
1923. 9. 1
ita-t'Tafima
6.5
1925. 5.23
ita Tango
7.5
1927. 3.7
ita Izu
7.0
1930.11.26
Sanr-iku Tsun.
8.3
1933. 3. 3
Oga-Hanto
7.0
1939. 5.1
~
7.4
1943. 9.10
Tonankai
8.0
1944.12.7
lMikawa
I
Nanka!
IFukui
I
7.1
1945. 1.13
8.1
1946.12.21
7.3
1948. 6.28
Tokecbf-oki
8.1
1952. 3. 4
Chile EQ Tsun.
8.5
1960. 5.23
Niigata
7.5
1964. 6.16
Tokachr-oki
7.9
1968. 5.16
Izu Hanto-roki
6.9
1974
Izu-Oshima
7.0
1978. 1.14
Miyagiken-·oki
7.4
1978. 6.12
Nihonkat--Chubu
7.7
1983. 5.26
INagano-Seibu I 6.8
1984. 9.14
5. 9
Kushiro-oki
7.8
1993. 1.15
Hokkaido SI:
7.8
1993. 7.12
Hyogoken S
7.2
1995. 1.17
~
~
1000
Casualties 2000 3000
(H, Kem!)da Kyoto
4000
5000
20 7273
31 209
1900
~ ~O
these two earthquakes, the main causes of the loss
~-------------~~~
41 94
~ C;;;65······ ..·..···..·················J~~!'~!·
~ 1------------
2925
~
r- 272
" ••••••••• ---..
P
;;::
~ r------
18~6
·1961
...................... 144J
3769
29
1'-196a... -i-as
t:::
3064
27
26 52
-
.
InlandE.Q. ••••••• ' Plate Boundary (in Pacific Ocean) E.Q. _ - _ Plate Boundary (Tsunami)
30 25 28 104 29
~ 2.
230
6308"
2000
Figure 1.7
Damaging Earthquakes and Number of Causalities in Last Century in Japan (c=J: Inland Earthquakes)
1-5
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
of human lives were the aftermath fire and the
determined by considering the following items;
tsunami, respectively.
i) effects of collapse of structures on human life
However, JSCE's recommendation does not
and survival, ii) effects on rescue and ambulance
mean that all structures should be designed and
operations and restoration activities immediately
constructed to sustain Level II earthquake motions.
after earthquakes, iii) effects on civic life after
It states that the earthquake resistant capability,
earthquakes, iv) effects on economic activities
namely performance level of a structure should be
after earthquake, and v) effects on reconstruction
determined by comparing the importance of the
works.
structure with the probability of occurrence of the
The above-mentioned key concepts proposed
design earthquake motion. For instance, against
by JSCE were adopted in the National Disaster
earthquake motions having
a probability of
Prevention Program in Japan which was newly
occurrence once or twice during the service life of
revised after the Kobe earthquake and were
structures, e.g. Level I earthquake motions, the
strongly referred for the revision and development
earthquake resistant design should stipulate that
of the earthquake resistant design codes.
the deformation of structure falls within an elastic limit and that any residual deformation does not
1.3
remain after the design earthquake. In contrast to
Technical
Subjects
for
Revision
of
this, against very rare earthquake motions, e.g.
Earthquake Design Code The adoption of the JSCE-proporsed key
Level II earthquake motions, the performance
concepts for earthquake resistant design raised
level of a structure should be changed according
following technical subjects to be resolved for the
to
code developments.
the
importance
of
the
structure.
The
performance of structures after an encounter with
i) Determination of Level II earthquake ground
the design earthquake motion can be varied for an example
as
functional, iii)
follows;
and
ii) Evaluation of elasto-plastic behaviors and
ii) slightly damaged but functional,
ultimate strength of structures against the
heavily damaged
repairable,
i)
non-damaged
motion.
and
Level II ground motion.
unfunctional, but
iv) collapsed and unrepairable.
iii) Evaluation of residual deformation of earth
structures such as embankments, retaining
The degree of importance of a structure is
Probability of occurrence of
Importance of structure
design earthquake motion
I
~
I
Earthquake resistant capability (Performance Level) of structure Figure 1.8
Determination of Performance Level (Earthquake Resistant Capability)
1-6
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
walls and quay walls.
behaviors of steel structures in plastic region. The of
same can be said of the ultimate strength of buried
comparatively stiffer soil against Level II
steel pipes of lifeline systems. If large ground
ground motion v) Effects of liquefaction-induced large ground
strain due to liquefaction-induced lateral ground
iv)
Evaluation
of liquefaction
January, 2000
potential
flow is incorporated into the earthquake resistant design of buried pipes, strains of the pipes will
displacement. How to determine the Level II ground motion
reach a plastic region. But a small amount of data
was one of the most important subjects in the
has
development of the design codes. There were
characteristics in a plastic region and ultimate
following three kinds of ideas;
strength of buried pipes.
been
accumulated
on
the
deformation
i) Adoption of the maximum ground motion
Further, evaluation of the and ductility of
recorded during past earthquakes including the
earth structures, e.g. embankments, revetments,
Kobe earthquake.
retaining walls, and quay walls, is another subject
ii) Statistical approach of recorded and calculated
which needs research and development. These above-mentioned technical subjects
ground motion.
have been progressively carried out after the Kobe earthquake and the outcomes of the researches
iii) Numerical Analysis of ground motion directly from the design earthquake fault.
was applied for the revision and the development
The first idea was introduced for the seismic
of the design code.
design specifications of highway bridges (Chapter 2) and the Level II ground motion was determined
steel structures has been generally made by the
1.4 Diagnosis and Reinforcement of Existing Structures Although the future earthquake resistant design of civil engineering structures will be based on the concepts described above, an additional problem is diagnosis and reinforcement of existing structures. In large Japanese cities, such as Tokyo and Osaka, there are countless civil engineering structures similar to those damaged in the Kobe area by the Kobe earthquake. Some of them, e.g. highway bridges, Shinkansen lines, subways, and quay walls, were constructed earlier or have decayed more than those damaged in the Kobe area. The earthquake resistant reinforcement of these structures becomes an inevitable problem if disaster preventive measures are taken by
allowable stress method. That is, the design is
predicting that earthquakes of a similar scale of
made, not in a plastic region beyond an elastic
the Kobe earthquake will hit these cities.
based on the ground motions recorded during the Kobe earthquake. The second idea was adopted in the revision of the design codes for the railway facilities (Chapter 3) water facilities and gas supply facilities (Chapters 4, 5). The third idea where the :design ground motion was numerically calculated from the fault movement was also adopted for the railway facilities and gas supply facilities. The adoption of the Level II design ground motion raised another Technical subjects. One is how to estimate the behaviors of the structures in the plastic region and their ultimate strength. For an example, the earthquake resistant design of
Therefore, reinforcement of concrete piers of
region. Research has hardly been done on the
1-7
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
highways and railways and concrete columns of
more detailed investigations in future.
subways has been carried out by jacketing the
i) Dynamic failure mechanism of steel and
existing
concrete
with
steel
casting
concrete structures due to severe earthquake
additional concrete, and the other methods while
ground motion, eg Level II ground motion,
the effectiveness of those reinforcements was
shall be investigated through static and
confirmed by loading teats in the laboratory.
dynamic loading tests of structural members
However, the diagnosis and the reinforcement of
and large size structural models. Outcomes of
the foundations of bridges and buildings against
these studies are expected to give significant
the
information to
liquefaction-induced
plates
large
ground
displacement has hardly been conducted.
establish
new
earthquake
resistant design method against extremely
As is clear from the damage caused by the
severe earthquake ground motion.
Kobe earthquake, most critical and urgent issue is
ii) Mechanisms of large deformation and failure of
the reinforcement of structures on reclaimed lands,
foundations against strong earthquake ground
for instance the Tokyo Bay and the Osaka Bay
motion and large ground deformation shall be
areas, where in most of cases no soil improvement
investigated, and effective countermeasures for
has been taken against soil liquefaction, and a
foundations against liquefaction and its induced
huge number of buildings, bridges, and lifeline
large ground displacement are required to be
facilities already exist there. It is urgently required
developed.
to develop technologies of soil improvement of
iii) Mechanisms of occurrence of static large
existing artificial grounds.
ground deformation due to liquefaction shall
In addition, because reinforcement should be
be studied by large scale shaking table test.
undertaken in a proper order, it is also necessary to develop a basic idea to decide the priority of
Studies on properties of perfectly liquefied soil is essential for development of a rational
reinforcement.
method
The
previously
mentioned
for
estimation
of
the
ground
importance level of structures may be referred to
displacement. Furthermore, large scale shaking
in deciding the priority of the reinforcement. That
table test on liquefaction-induced ground
is, the effects of structures on human life and
displacement is
survival and on rescue and ambulance operations
mechanism.
and
restoration
activities
immediately
expected
to
clarify the
iv)Reasonable techniques are expected to be
after
developed for diagnosis and reinforcement of
earthquake, as well as other effects:
existing
structures
Furthermore,
1.5 Future Innovations of Design Codes and
including
foundations.
proper technology
shall be
developed for the soil improvement of existing
Research Subjects Most of earthquake resistant design codes for
liquefiable ground.
civil engineering structures have been revised or newly developed under the JSCE's key concepts and based on the outcomes from the researches after the Kobe earthquake. However, the following technical subjects remains unresolved and needs
1-8
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
REFERENCES 1)
Japan Society of Civil Engineers: Proposal on Earthquake Resistance for Civil Engineering Structures, 1996
2)
Hamada, M.: Seismic Code Development for Civil
Infrastructures
Hyogoken-nanbu
after
(Kobe)
Proceedings of the 5
th
the
1995
Earthquake,
U.S. Conference on
Lifeline Earthquake Engineering, TCLEE, Monograph No.16, pp922-929, 1999 3)
Japan
Road
Association:
Design
Specifications of Highway bridges, Part I Common Part, Part IT Steel Bridges, Part ill Concrete Bridges, Part IV Foundations, and Part V Seismic Design, 1996
4)
Seismic Design Code for Railway Structures, published by MARUZEN, Oct., 1999. (in Japanese) 5) Japan Water Works Association: Seismic Design and Construction Guidelines for Water Supply Facilities, 1997
1-9
2. 1996 SEISMIC DESIGN SPECIFICATIONS OF HIGHWAY BRIDGES
JAPAN ROAD ASSOCIATION 2.1
Introduction
2- 1
2.2
Damage Features of Bridges in The Hyogo-ken Nanbu Earthquake
2- 1
2.3
Basic Principle of Seismic Design
2- 3
2.4
Design Methods
2- 4
2.5
Design Seismic Force
2- 6
2.6
Evaluation of Displacement Ductility Factor of a Reinforced Concrete Pier
2- 7
2.6.1
Evaluation of Failure Mode
2- 7
2.6.2
Displacement Ductility Factor
2- 7
2.6.3
Shear Capacity
2- 8
2.6.4
Arrangement of Reinforcement
2- 9
2.6.5
Two-Column Bent
2- 11
Evaluation of Displacement Ductility of a Steel Pier
2.7
2- I I
2.7.1
Basic Concept
2- 11
2.7.2
Concrete Infilled Steel Pier
2- 12
2.7.3
Steel Pier without Infilled Concrete
2- 12
2.8
Dynamic Response Analysis
2- 13
2.9
Menshin Design
2- 14
2.9.1
Basic Principle
2- 14
2.9.2
Design Procedure
2- 15
2.9.3
Design of Menshin Devices
2- 15
2.10
Design of Foundation
2- 17
2.11
Design Against Soil Liquefaction and Liquefaction-Induced Ground Flow
2- 17
2.11.1 Estimation of Liquefaction Potential
2- 17
2.11.2 Design Treatment of Liquefaction for Bridge Foundations
2- 17
2.11.3 Design Treatment of Liquefaction-induced Ground Flow for Bridge Foundations 2- 18 2.12
Bearing Supports
2- 18
2.13
Unseating Prevention Systems
2- 19
2.14
Concluding Remarks
2- 20
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
2.1996 SEISMIC DESIGN SPECIFICATIONS OF HIGHWAY BRIDGES JAPAN ROAD ASSOCIATION 2.1 Introduction Highway bridges in Japan had been considered safe even against extreme earthquake such as the Great Kanto Earthquake (M7.9) in 1923, because various past bitter experiences have been accumulated to formulate the seismic design method (Kawashima (1995)). Large seismic lateral force ranging from O.2g to O.3g has been adopted in the allowable stress design approach. Various provisions for preventing damage due to instability of soils such as soil liquefaction have been adopted. Furthermore, design detailings including the unseating prevention devices have been implemented. In fact, reflecting those provisions, number of highway bridges which suffered complete collapse of superstructures was only 15 since 1923 Great Kanto Earthquake. Based on such evidence, it had been regarded that the seismic damage of highway bridges had been decreasing in recent years. However, the Hyogo-ken nanbu Earthquake of January 17, 1995, exactly one year after the Northridge, California, USA, earthquake, caused destructive damage to highway bridges. Collapse and nearly collapse of superstructures occurred at 9 sites, and other destructive damage occurred at 16 sites (Ministry of Construction, 1995a). The earthquake revealed that there are a number of critical issues to be revised in the seismic design and seismic strengthening of bridges in urban areas. After the earthquake the "Committee for Investigation on the Damage of Highway Bridges Caused by the Hyogo-ken nanbu Earthquake" (chairman : Toshio IWASAKI, Executive Director, Civil Engineering Research Laboratory) was formulated in the Ministry of Construction to survey the damage and clarify the factors which contributed to the damage. On February 27, 1995, the Committee approved the "Guide Specifications for
Reconstruction and Repair of Highway Bridges which suffered Damage due to the Hyogo-ken nanbe Earthquake," (Ministry of Construction 1995b) and the Ministry of Construction noticed on the same day that the reconstruction and repair of the highway bridges which suffered damage in the Hyogo-ken nanbu earthquake should be made by the Guide Specifications. It was decided by the Ministry of Construction on May 25, 1995 that the Guide Specifications should be tentatively used in all sections of Japan as emergency measures for seismic design of new highway bridges and seismic strengthening of existing highway bridges until the Design Specifications of Highway Bridges was revised. In May, 1995, the "Special Sub-Committee for Seismic Countermeasures for Highway Bridges" (chairman Kazuhiko KAWASHIMA, Professor of the Tokyo Institute of Technology) was formulated in the "Bridge Committee" (chairman : Nobuyuki NARlTA, Professor of the Tokyo Metropolitan University), Japan Road Association, to draft the revision of· the Design Specifications of Highway Bridges. The Special Sub-Committee drafted the new Design Specifications of Highway Bridges, and after the approval of the Bridges Committee, the Ministry of Construction released it November 1, 1996. This chapter summarizes the damage feature of highway bridges by the Hyogo-ken N anbu earthquake and the new Design Specifications of Highway Bridges issued in November 1996. 2.2 Damage Features of Bridges in The Hyogo-ken Nanbu Earthquake Hyogo-ken Nanbu earthquake was the first earthquake which hit an urban area in Japan since the 1948 Fukui Earthquake. Although the magnitude of the earthquake was moderate (M7.2), the ground motion was much larger
2-1
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
than anticipated in the codes. It occurred very close to the Kobe City with shallow focal depth. Damage was developed at highway bridges on Routes 2, 43, 171 and 176 of the National Highway, Route 3 (Kobe Line) and Route 5 (Bay Shore Line) of the Hanshin Expressway, the Meishin and Chugoku Expressway. Damage was surveyed for all bridges on National Highways, Hanshin Expressways and Expressways in the area where destructive damage occurred. Total number of piers surveyed reached 3,396 (Ministry of Construction, 1995a). Fig.2.1 shows Design Specifications referred to in design of the 3,396 piers. Most of piers (bridges) which suffered damage were designed according to the 1964 Design Specifications or older Design Specifications. Although the seismic design methods have been improved and amended several times since 1926 based on damage experience and progress of bridge earthquake engineering, only a requirement for lateral force coefficient was provided in the 1964 Design Specifications or older Specifications. 1980 Design Specifications
January, 2000
or no damage). Substructures of the Route 3 and Route 5 were designed with the 1964 Design Specifications and 1980 Design Specifications, respectively. It should be noted in this comparison that the intensity of ground shaking in terms of response spectra was smaller at the Bay Area than the narrow rectangular area where JMA Seismic Intensity was vn (equivalent to Modified Mercalli Intensity of X-XI). The Route 3 was located in the narrow rectangular area while the Route 5 was located in the Bay Area. Keeping in mind such difference of ground motion, it is apparent in Fig.2.2 that about 14% of the piers on Route 3 suffered As or A damage while no such damage was developed in the piers on the Route 5. A
s
B
o
1990 Design Specifications (a) Route 3
(b) Route 5
Fig.2.2 Comparison of Damage Degree between Route 3 and Route 5 (As: Collapse, A : Nearly Collapse, B : Moderate Damage, C : Damage of . Secondary Members, D : Minor or No Damage)
1971 Design Specifications
Although damage concentrated on the bridges designed with the older Design Specifications, it was thought that essential revision was required even in the recent Design Specifications to prevent damage against destructive earthquakes such as the Hyogo-ken nanbu earthquake. The main points requiring modifications were; (1) it was required to increase lateral capacity and ductility of all structural components in which seismic force is predominant so that ductility of a total bridge system be enhanced. For such purpose, it was required to upgrade
1964 or Older Design Specifications
Fig.2.1 Design Specifications Referred to in Design of Hanshin Expressway Fig.2.2 compares damage of piers on the Route 3 (Kobe Line) and Route 5 (Bay Shore Line) of the Hanshin Expressway. Damage degree was classified as As (collapse), A (nearly collapse), B (moderate damage), C (damage of secondary members) and D (minor
2-2
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
the "Check of Ductility of Reinforced Concrete Piers," which has been used since 1990, to a "Ductility Design Method," and to apply the Ductility Design Method to all structural components. It should be noted here that "check" and "design" is different; the check is only to verify the safety of a structural member designed by other design method, and is effective only to increase the size or reinforcements if required, while the design is an essential procedure to determine the size and reinforcements, (2) it was required to include the ground motion developed at Kobe in the earthquake as a design force in the Ductility Design Method, (3) it was required to specify input ground motions in terms of acceleration response spectra for dynamic response analysis more actively, (4) it was required to increase tie reinforcements and to introduce intermediate ties for increasing ductility of piers. It was decided not to terminate main reinforcements at mid-height for preventing premature shear failure, in principle, (5) it was suggested to adopt multi-span continuous bridge for increasing number of indeterminate of a total bridge system, (6) it was suggested to adopt rubber bearings for absorbing lateral displacement between a superstructure and substructures. It was
important to consider correct mechanism of force transfer from a superstructure to substructures, (7) it was suggested to include the Menshin design (seismic isolation), (8) it was required to increase strength, ductility and energy dissipation capacity of unseating prevention devices, and (9) it was required to consider the effect of lateral spreading associated with soil liquefaction in design of foundations at the site vulnerable to lateral spreading.
2.3 Basic Principle of Seismic Design Table 2.1 shows the seismic performance level provided in the revised Design Specifications in 1996. The bridges are categorized into two groups depending on their importance; standard bridges (Type-A bridges) and important bridges (Type-B bridges). Seismic performance level depends on the importance of bridges. For moderate ground motions induced in the earthquakes with high probability to occur, both A and B bridges should behave in an elastic manner without essential structural damage. For extreme ground motions induced in the earthquakes with low probability to occur, the Type-A bridges should prevent critical failure, while the Type-B bridges should perform with limited damage .
Table 2.1 Seismic Performance Levels
Importance of Bridges Type of Design Ground Motions
Type-A (Standard Bridges)
Type-B Equivalent (Important Static Lateral Bndges) Force Methods
Ground Motions with Prevent Damage High Probability to Occur Ground Motions with Low Probability to Occur
Type-I (Plate Boundary Earthquakes) Type-II (Inland Earthquakes)
Design Methods
Seismic Coefficient Method
Dynamic Analysis Step by Step Analysis or
Prevent Critical Damage
2-3
Limited Damage
Ductility Design Method
Response Spectrum Analysis
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
In the Ductility Design Method, two types of ground motions must be considered. The first is the ground motions which could be induced in the plate boundary-type earthquakes with magnitude of about 8. The ground motion at Tokyo in the 1923 Kanto Earthquake is a typical target of this type of ground motion. The second is the ground motion developed in earthquakes with magnitude of about 7-7.2 at very short distance. Obviously the ground motions at Kobe in the Hyogo-ken nanbu earthquake is a typical target of this type of ground motions are called as Type-I and Type-Il ground motions, respectively.
(
Start
January, 2000
The recurrence time of the Type-IT ground motion may be longer than that of the Type-I ground motion, although the estimation is very difficult.
2.4 Design Methods Bridges are designed by both the Seismic Coefficient Method and the Ductility Design Method as shown in Fig.2.3. In the Seismic Coefficient Method, a lateral force coefficient ranging from 0.2 to 0.3 has been used based on the allowable stress design approach. No change was introduced since the 1990 Specifications in the Seismic Coefficient
)
Design for
Principal Loads
Seismic Design by Seismic Coefficient Method
>--~
:heck the Safety by Dynamic Response Anal sis
Unseating Prevention Devices
Seismic Design by Dynamic Response Analysis (Type I and II Ground Motions
Seismic Design by Ductility Design Method (Type J and II Design Force) Check the Safety by Dynamic Response Analysis (Type I and II Ground Motion)
I End
Fig.2.3
Flowchart of Seismic Design
2-4
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
OR = CR (jJ. R-l) (l-r) a y jJ. R = 1/2 {(he' W /Pai+ l ]
(5) (6) in which R = residual displacement of a pier after an earthquake, Ra = allowable residual displacement of a pier, r = bilinear factor defined as a ratio between the first stiffness (yield stiffness) and the second stiffness (post-yield stiffness) of a pier, CR = factor depending on the bilinear factor r, jJ. R = response ductility factor of a pier, and y = yield displacement of a pier. The a aa should be 11100 of a distance between the bottom of a pier and a gravity center of a superstructure. In a bridge with complex dynamic response, the dynamic response analysis is required to check the safety of a bridge after it is designed by the Seismic Coefficient Method and the Ductility Design Method. Because this is only for a check of the design, the size and reinforcements of structural members once determined by the Seismic Coefficient Method and the Ductility Design Methods can only be increased if necessary. It should be noted however that under the following conditions in which the Ductility Design Method is not directly applied, the size and reinforcements can be determined based on the results f a dynamic response analysis as shown in Fig.2.3. The conditions when the Ductility Design Method should not be directly used include: (1) principle mode shapes which contribute to
Method. In the Ductility Design Method, assuming a principle plastic hinge formed at the bottom of pier as shown in Fig.4(a) and the equal energy assumption, a bridge is designed so that the following requirement is satisfied. Pa > he W (1) where he
khe = -.fZjJ.a-1 = Wo--c» Wp
a
a
a
(Z)
W (3) in which, Pa = lateral capacity of a pier, he = equivalent lateral force coefficient, W = equivalent weight, kne = lateral force coefficient, jJ. a = allowable displacement ductility factor of a pier, Wu = weight of a part of superstructure supported by the pier, Wp = weight of a pier, and cp = coefficient depending on the type of failure mode. The cp is 0.5 for a pier in which either flexural failure or shear failure after flexural cracks are developed, and 1.0 for a pier in which shear failure is developed. The lateral capacity of a pier Pa is defined as a lateral force at the gravity center of a superstructure. In the Type-B bridges, residual displacement developed at a pier after an earthquake must be checked as (4) R< aa where
a
January, 2000
a
Principal Plastic Hinge
(a) Conventional Design
(b) Menshin Design (c) Bridge Supported by A Wall-type Pier
Fig.2.4 Location of Primary Plastic Hinge
2-5
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
most cases excessive. Therefore if a foundation has sufficiently large lateral capacity compared with the lateral seismic force, the foundation is designed assuming a plastic hinge at the foundation and surrounding soils as shown in Fig.2A(e),
bridge response are different from the ones assumed in the Ductility Design Methods, (2) more than two modes significantly contribute to bridge response, (3) principle plastic hinges form at more than two locations, or principle plastic hinges are not known where to be formed, and (4) response modes for which the equal energy assumption are not applied. In the seismic design of a foundation, a lateral force equivalent to the ultimate lateral capacity of a pier Pu is assumed to be a design force as h p = Cdf PuIW (7) in which hp = lateral force coefficient for a foundation, Cdf = modification coefficient (=1.1), and W = equivalent weight by Eq.(3). Because the lateral capacity of a wall-type pier is very large in transverse direction, the lateral seismic force evaluated by Eq. (7) becomes in
2.5 Design Seismic Force Lateral force coefficient he in Eq.(2) is given as he = cz : heO (8) in which cz = modification coefficient for zone, and is 0.7, 0.85 and 1.0 depending on zone, and heo = standard modification coefficient. Table 2.2 and Fig.2.S show the standard lateral force coefficients heo for the Type-I and the Type-Il ground motions. The Type-I ground motions have been used since 1990 (1990 Specifications), while the Type-Il ground motions were newly introduced in the 1996
Table 2.2 Lateral Force Coefficient heo in the Ductility Design Method (a) Type-I Ground Motions Lateral Force Coefficient fuco
Soil Condition Group I
2J hco=0.876T / for T > 1.4
fuco=0.7 for T < 1.4
(stiff) Group II (moderate) Group III (soft)
fueo=1.51TI/J (fueo > 0.7) for T 0.18 I/J beo=1.51T (beo > 0.7) for T 0.29
<
<
fueo=0.85 for 0.18
< T < 1.6
fueo=1.0 for 0.29
< T < 2.0
fueo=1.16T2/J for T> 1.6 fueo= 1.59T2/3 for T> 2.0
(b) Type-Il Ground Motions Lateral Force Coefficient fueo
Soil Condition Group I (stiff) Group II
fueo=4.46T/J for T
< 0.3
heo=3.22T for T
Group III
hco=2.38T
(soft)
for T
for 0.3
/J
< 0.4
(moderate)
beo=2.00
heo=1.75 for 0.4 ~ T
/3
< 0.5
< T < 0.7
< 1.2
beo=1.50 for 0.5
2-6
< T < 1.5
beo=1.24T
4/J
for T> 0.7 beo=2.23T4/J for T> 1.2
beo=2.57T'3 for T> 1.5
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
u
2.5
.Y
....., c a;
2
I I
U u- et> y) Lp(h - Lp/2) (10) in which et> y = yield curvature of a pier at bottom, et> u == ultimate curvature of a pier at bottom, h == height of a pier, and Lp == plastic hinge length of a pier. The plastic hinge length is given as
a
a
a
2-7
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
and a = 0.2 and j3 = 0.4 for a rectangular pier), and p s = tie reinforcement ratio defmed as
Lp= 0.2h - O.lD (O.lD < Lr < 0.5D) (11) in which D is a width or a diameter of a pier. The yield curvature ¢ y and ultimate curvature ¢ u in Eq.(10) are evaluated assuming a stress-strain relation of reinforcements and concrete as shown in Fig.2.6. The stress (J' e - strain t: e relation of concrete with lateral confinement is assumed as Ee
e
e{l _
1 n
~)n-l} C
ee
(0 < C e < e cc ) Edes( c e - c cc) (c cc < e e < E cu) (12) Ee e ee n= (13) Ee E ee - (J' ee in which a cc = strength of confined concrete, Ee = elastic modules of concrete, e cc = strain at maximum strength, and Edes = gradient at descending branch. In Eq.(12), (J' cc, C ee and Eses are determined as a ee = (J' ek + 3.8 a p s (J' sy (14) (J'e=
[
ee -
C
ee = 0.002+0.033 j3
P s (J' sy (J' ek
Edes = 11.2
(15)
(J' ek 2
(16) p s (J' sy in which (J' ek = design strength of concrete, (J' sy = yield strength of reinforcements, a and j3 = coefficients depending on shape of pier ( a =1.0 and j3 =1.0 for a circular pier,
Stress
Stress (}s
=
4Ah
< 0.018 (17) sd in which Ah = area of tie reinforcements, s = space of tie reinforcements, and d = effective width of tie reinforcements. The ultimate curvature ¢ u is defmed as a curvature when concrete strain at longitudinal reinforcing bars in compression reaches an ultimate strain e eu defined as for Type I ground motions C ee C ell = ( 0.2 (J' ee C ee + Edes for Type II ground motions (18) It is important to note here that the ultimate strain c eu depends on the types of ground motions; the c eu for the Type-II ground motions is larger than that for the Type-I ground motions. Based on a loading test, it is known that a certain level of failure in a pier such as a sudden decrease of lateral capacity occurs at smaller lateral displacement in a pier subjected to a loading hysteresis with more number of load reversals. To reflect such a fact, it was decided that the ultimate strain e eu should be evaluated by Eq.(18), depending on the type of ground motions. p
0.80' cc
s
O'c
I
- - - - --
_____ L
_
I
I I I
I I
Strain e,
I
I I
I I
r
£cu
(b) Concrete
(a) Reinforcing Bars
Fig.2.6 Stress and Strain Relation of Confined Concrete and Reinforcing Bars
2-8
Strain E.c
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
Table 2.3
January, 2000
Safety Factor a in Eq.(9)
Type of Bridges
Type-I Ground Motions
Type-II Ground Motions
Type-B
3.0
1.5
Type-A
2.4
1.2
Table 2.4
Modification Factor On Scale Effect for Shear Capacity Shared by Concrete Effective Width of Section d (m)
Coefficient
d ;;:;; 1
1.0
d::::3
0.7
d::::5
0.6
~
0.5
d
10
Therefore, the allowable ductility factor u a depends on the type of ground motions; the u a is larger in a pier subjected to the Type-IT ground motions than a pier subjected to the Type-I ground motions. It should be noted that the safety factor a in Eq.(9) depends on the type of bridges as well as the type of ground motions as shown in Table 2.3. This is to preserve higher seismic safety in the important bridges, and to take account of the difference of recurrent time between the Type-I and the Type-IT ground motions.
Ce
:::: width and height of section, Aw :::: sectional area of tie reinforcement, (J' sy:::: yield strength of tie reinforcement, = angle between vertical axis and tie reinforcement, and a = spacing of tie reinforcement. The modification factor on scale effect of effective width, Ce, was based on the experimental study of loading tests of beams with various effective height and was newly introduced in the 1996 Specifications. Table 2.4 shows the modification factor on scale effect.
e
2.6.4 Arrangement of Reinforcement Fig.2.7 shows suggested arrangement of tie reinforcement. Tie reinforcement should be deformed bars with a diameter equal or larger than 13 mm, and it should be placed in most bridges at a distance of no longer than 150mm. In special cases such as the bridges with pier height taller than 30m, the distance of tie reinforcement may be increased at height so that pier strength should not be sharply decreased at the section. Intermediate ties should be also provided with the same distance with the ties to confine the concrete. Space of the intermediate ties should be less than 1m.
2.6.3 Shear Capacity Shear capacity of reinforced concrete piers is evaluated by a conventional method as Ps :::: Sc + Ss (19) Sc :::: 10 Cc Ce Cpt reb d (20) Ss > Aw a sy d (sin e +cos e) (21) 10 x 1.1Sa in which Ps :::: shear capacity, Sc :::: shear capacity shared by concrete, Ss :::: shear capacity shared by tie reinforcements, t: c = shear stress capacity shared by concrete, Cc = modification factor for cyclic loading (0.6 for Type-I ground motions, 0.8 for Type-II ground motions), Ce = modification factor for scale effect of effective width, Cpt :::: modification factor for longitudinal reinforcement ratio, b, d
2-9
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
~~
u
u
u
u
u
p
(
(
~
~~
~
(b) Semi-square Section
(a) Square Section
(c) Circular Section (d) Hollow Section Fig.2.7. Confinement of Core-concrete by Tie Reinforcement
n
Lp
Lp
r:
o--6--r--o---(c)}-+----------j-- T2), in which Ti and T2 represent the natural period of the two adjacent bridge systems. 2) The clearance at an expansion joint LE is
evaluated as LE = us + LA (43) in which UB = design displacement of men shin devices (cm) by Eq.(35), and LA = redundancy of a clearance (generally -+- 1.5cm).
Table 2.9 Modification Coefficient for Clearance
c. TIT,
CB
CB
o ~~ TlTl < 0.1 0.1 ~ ~ TIT, < 0.8
-V2
0.8 ~ ~ T(I\ ~ 1.0
1
1
2.14 CONCLUDING REMARKS The preceding pages presented an outline
motion records prevented to seriously evaluate the validity of recent seismic design codes is
2-20
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
N anbu Earthquake, 1995
important. The Hyogo-ken nanbu earthquake revealed that history of strong motion recording is very short, and that no near-field records have yet been measured by an earthquake with magnitude on the order of 8. It is therefore essential to have enough redundancy and ductility in a total bridge system. It is hoped that the revised Seismic Design Specifications of Highway Bridges contributes to enhance seismic safety of highway bridges. ACKNOWLEDGMENTS
Drafting of the revised version of the "Part V Seismic Design" of the "Design Specifications of Highway Bridges" was conducted at the "Special Sub-committee for Seismic Countermeasures for Highway Bridges" and was approved by the Bridge Committee, Japan Road Association. The first and other authors of this paper served as chairman and executive members in the Special Sub-committee. The authors thank ail members of the Special Sub-Committee and the Bridge Committee. REFERENCES 1) Japan Road Association Design Specifications of Highway Bridges, Part I Common Part, Part II Steel Bridges, Part ill Concrete Bridges, Part IV Foundations, and Part V Seismic Design, 1996 2) Kawashima, K.: Impact of Hanshin/Awaji Earthquake on Seismic Design and Seismic Strengthening of Highway Bridges, Report No. TIT/EERG 95-2, Tokyo Institute of Technology., 1995 3) Ministry of Construction: Report on the Damage of Highway Bridges by the Hyogo-ken N anbu Earthquake, Committee for Investigation on the Damage of Highway Bridges Caused by the Hyogo-ken Nanbu Earthquake, 1995 4) Ministry of Construction: Guide Specifications for Reconstruction and Repair of Highway Bridges Which Suffered Damage due to the Hyogo-ken
2-21
3. SEISMIC DESIGN FOR RAILWAY STRUCTURES
RAILWAY TECHNICAL RESEARCH INSTITUTE, JAPAN 3.1
Basic Principles of Seismic Design for Railway Structures
3- 1
3.2
Setting of Design Earthquake Motions
3- 3
3.3
3.2.1
Setting of Earthquake Motions for Bedrock
3- 3
3.2.2
Setting of Design Earthquake Motions on the Ground Surface
3-11
Seismic Performance of Structures 3.3.1
Setting of Seismic Performance Levels for Structures
3.3.2
Consideration on the Damage Levels of Member, the Stability Levels of Foundation as well as their Limit Values
3-13
3-13
3-14
3.4
Concept ofImportance Degree of Structure
3.5
Evaluation of Surface Ground and Calculation of Displacement and Stress ofStructure3-17
3.6
3.7
3-17
3.5.1
Evaluation of Surface Ground
3-17
3.5.2
Calculation of Responses of Structures
3-24
Safety (Seismic Performance) Checking of Structures
3-25
3.6.1
Checking Damage Levels of Members
3-27
3.6.2
Checking Stability Levels of Foundation
3-27
3.6.3
An Example of Safety Checking of Pile Foundation
3-27
Conclusions
3-29
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
3. SEISMIC DESIGN FOR RAILWAY STRUCTURES RAILWAY TECHNICAL RESEARCH INSTITUTE, JAPAN 3.1
totally and the other side with only cracks in
Basic Principles of Seismic Design for Railway Structures
columns. This situation with different damage pattern might be mainly due to the difference in
A new code, "Seismic Design Code for
dynamic behavior of the surface ground, which
Railway Structures" (in Japanese), drawn up by
was inferred through the dynamic analysis by
Railway Technical Research Institute, has been
considering both the properties of structures
published recently, which reflects the recent
and ground.
advances in earthquake engineering'{ In the code
@As to the damage of cut and cover tunnel, both
some new thought for seismic design have been
bending and shear stresses occurred in columns ,
adopted by drawing the lesson of the Hyogoken-
but since the shear strength was lower than that
Nanbu Earthquake of January 17, 1995 that
of bending which is same as the case of
caused the devastating damage including the
viaducts, the shear failure occurred and caused
large-scale cave-in of many railway structures. In
the collapse under the weight of overburden.
order to introduce a methodology for the seismic
The
design that can effectively prevent reappearance
the following causes of the damage are inferred damage
reconnaissance
@The necessary to
and
following
use
dynamic
analysis
methods and consider the dynamic behavior of
analysis".
surface
CDMany of the structures damaged possessed the a
horizontal
design
ground
in
response
analysis
of
structures.
seismic capacity that was designed by only considering
the
®Evaluating the safety of members by considering the failure modes of structures
mechanism has been conducted. As the results, the
indicate
CDTaking inland earthquakes into account
Nanbu Earthquake, elucidation of the damage
on
above
procedures are important to seismic design.
of the kind of damage happened in the Hyogoken-
based
facts
Moreover, the level of design earthquake
seismic
motion has become dramatically large because of
coefficient of 0.2. However, the acceleration
consideration
level of the Hyogoken-Nanbu Earthquake was
of
the
inland
earthquakes.
Generally the return period of the intense
far over such a design level and caused the
earthquake may be several hundred years long.'
large damage.
Therefore, it is reasonable to abandon the elastic
®Viaducts of the Shinkansen that suffered serious damage including the collapsing of
design method and adopt the performance-based design method in which the seismic performance
structures, were originally designed to be less
of structures is evaluated and the damage of
safety against shear loads than bending loads.
structure is allowable in some extend, but never
This imbalance aggravated the damage degree
the collapse.
of the structures. This was partly due to the
Seismic design of a railway structure should
fact that allowable stress against shear force
therefore be carried out
was set larger in the design code of those days.
following
@Some situation of the damage showed a great
procedures.
according to the Firstly,
from
the
viewpoint of damage control, the degree of
gap in the damage degree between two
damage to a structure (seismic performance)
adjoining viaducts, where one side collapsed
should be identified. Secondly, the responses of 3-1
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
the surface ground are analyzed by inputting the
resulting from an earthquake should be made to
design earthquake motion in the base ground.
satisfy
Thirdly, the response waves of the surface
Which performance the structure should be
ground are inputted to the structure and the
endowed
responses of the structure are analyzed. Finally,
importance of the structure.
the
seismic
with
performance
basically
objective.
depends
on
the
As the reasons described above, in order to
basing on the obtained responses of the structure the seismic performance can be checked.
check the seismic performance properly, a
There are two types of design earthquake
dynamic analysis method for calculating the
motion are determined in this code. One is the
responses of a structure is generally adopted in
so-call L1 earthquake motion, which has a
seismic design.
recurrence probability of a few times during the
analysis method is also used depending on the
service life of the structure. .The other is L2
type of structure.
earthquake motion with high intensity, which is
design for bridges or viaducts based on the
caused by a near-land-large-scale interplate
approaches above is shown in Fig.3.1.1.1.
However, some times a static The procedure of seismic
earthquake or an inland earthquake near to the
As what indicated in the figure, there are two
Comparing with Ll earthquake, the
types of approaches can be used for the seismic
structure.
occurrence probability of L2 earthquake is low.
design. One is the simplified method (nonlinear spectrum method) that can be easily applied for
For the earthquake motions, by considering the of the
the calculation of the responses of a structure by
foundations, the seismic performance of a
i) selecting the soil profile type based on site
structure is set to 3 grades corresponding to the
geological conditions; ii) using the demand yield
presumed levels of repair or reinforcement that
strength spectrum that is calculated with the
may be required following an intense earthquake.
earthquake motion corresponding to the soil
In the seismic design, responses of a structure
profile type selected. The other is the detailed
damage of members
and
stability
Setting input earthquake motion
Selection of Ll , L2 earthquake motions (Spectrum I, Spectrum II)
Selection of earthquake motions according to Soil Profile Type
Evaluation of surface ground
Simplified dynamic analysis (Nonlinear spectrum method)
Calculation of responses of structures
Examination of seismic performance
Members : Damage Level Foundation; Stability Level
Fig.3.1.1.1 Procedure of seismic design for bridges or viaducts
3-2
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
method (time-history dynamic analysis method)
may happen in most areas of Japan. Consequently,
with which the time history of responses of the
the motion due to this type of earthquake is also
ground and structure can be analyzed detailed.
covered by Spectrum I, therefore this spectrum is
For
a
common
structure,
spectrum method is suitable.
the
nonlinear
regarded as the minimum earthquake motion to be
However if a
verified in the seismic design.
®
structure can not be modeled as a system with
SpectrumII : acceleration spectrum based
single degree of freedom, as described later, the
on the statistic analysis of the earthquake data
detailed analysis method should be applied to.
recorded in the past inland earthquakes caused
In the following pages, major procedures for
by active faults.
@ Spectrumill:
the seismic design, such as the setting of design
also
representing
the
of
motions caused by active inland faults, but based
displacements and stresses of structures, and the
on the analysis of the active faults, if such a
checking of structural safety are described.
model of active fault is available.
3.2
motion from the 3 types above is a difficult, but
earthquake
motions,
the
analysis
Setting of Design Earthquake Motions
3.2.1
important task in the seismic design, because the
Setting of Earthquake Motions for
presumed earthquake may be affected by a great
Bedrock
amount of uncertainty. (1) Types
and
Determination
of
Design
It
Spectra
is
desirable
to
determine
the
design
earthquake motion for a specific site according to
As what described previously, in order to
the risk factors such as the return period of
consider the effects of surface ground to the
earthquake from certain seismic faults. However,
responses of a structure, either LIar L2
the return period of earthquake related to an
earthquake motion is set on the surface of
inland active fault is not accurate enough at
bedrock.
present, when compared with the service life of
Ll earthquake motion has about the same level
structure. Therefore, an extreme event associated
as the acceleration spectrum corresponding to the
with an inland active fault should be taken into
high quality ground that used to be adopted in
account, unless it is evident that the fault will not
the allowable stress design. The maximum value
move during the life of structure.
of
the
response
acceleration
is
250
To determine the design earthquake motion of a
gal
site, the geological and seismological information
corresponding to the damping coefficient of 5 %.
on inland active faults, historical activities of
L2 earthquake motion is classified into the
earthquakes
around
spectrum
earthquakes
near
interplate
carefully'). A general flowchart is given in
following 3 types.
CD
SpectrumI
corresponding
acceleration to
the
near-land
the land
site must
and
interplate
be
analyzed
Fig.3 .2.1.1.
earthquakes of magnitude 8.0 and epicenter
There are a number of ways to define the design
distance of 30 to 40 kilometers. In addition, the inland active fault, which will
earthquake motion. The design earthquake motion
cause an earthquake of magnitude less than 6.5, is
is defined below by the response spectra of
difficult to be found since its size is not big
acceleration on a free surface of bedrock, the
enough to reach the ground surface. According to
shear wave speed of which is over 400m/s. The
the historical earthquakes, this type of earthquake
choice of bedrock is to avoid the influences from 3-3
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
local effects of specific site on the ground motion,
objective response spectra of acceleration and
such as the amplification due to the soft surface
modeling the phases to reflect the non-stationary
soil and irregular topography of ground. The
property of earthquake motions.
influence due to geological conditions is very
Which spectrum should be used as the design
remarkable, as recognized in seismic records, and
earthquake motion depends on the results of
can be evaluated by calculating the responses of
investigation of inland active faults. There could
surface soil using a proper numerical model of
be three possibilities shown following from the
surface ground with the design earthquake motion
investigation (Fig.3.2.1.1).
as the incident motion. A corresponding artificial
The first (the left route in Fig.3.2.I.1), if there is
seismic wave can be generated by adjusting
no active fault near the site, the earthquake motion
Fourier amplitudes of the wave according to the
of Spectrum I is to be used as design earthquake
T No
Doubtful
Analysis with source model?
No
Yes, Computation of ground motions
Determine local seismic risk factor
,
,I
,
Spectrum I modified by risk factor
Determination of spectrum ill
Determine local seismic risk factor
~-----'
,
Speetrum Il attenuated with distance
Spectrum TI modified by risk factor
I
Compared with odified spectrum
,
,
Artificial wave
I
c? Fig.3.2.1.1 General flowchart to determine the design earthquake motion
3-4
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
motion after modified by the risk factor of the
with each other. Hence, the design earthquake
area.
motion is Spectrum IT modified by the risk factor
The second (the middle route in Fig.3.2.1.1),
of the area.
there are cases where one or more active faults
(2)Near-Source Earthquake Motions Induced by Inland Active Faults
existing near the site. When the parameters of seismic source for the faults can be properly decided, the design earthquake motion can be
There are still many problems to be solved
determined by the fault analysis with source
when using a seismic source model of fault to
model (Spectrum III). Otherwise, the earthquake
predict the earthquake ground motion at a site for
motion of Spectrum IT attenuated according to the
the purpose of seismic design, such as the
distance between the fault and site, will be used as
distribution of the asperity on the fault plane, the
the design earthquake motion. Because the power
start point of rupture, etc.
of the motion decreases as the distance between
uncertainties of it, it is effective to evaluate the earthquake
motion
To consider these
near inland
fault
from
attenuated results of Spectrum IT and III should be
statistical analyses of near-source strong seismic
compared with that of Spectrum I modified by the
records
risk factor of the area, then the larger one will be
summarized is a method to determine Spectrum IT
taken as the design earthquake motion.
based on strong seismic records.
The third (the right route in Fig.3.2.1.1), there
observed
in
recent
years.
Below
are sites where the existence of active fault is very
1) Seismic records Table 3.2.1.1 shows the list of records observed
doubtful and difficult to confirm due to very deep
in recent earthquakes in the United States and
sedimentary deposit, or there exists a complex
Japan, Hyogoken-Nanbu (1995,M7.2), Coyote
tectonic structure beneath the site, such as the
Lake (1979, MS.9), Loma Prieta (1989,M7.1),
Kanto area in Japan where three plates encounter
Landers (1992, M7.5) and Northridge (1994,
Table 3.2.1.1 Near-source seismic records from recent earthquakes "S
]
Max. Ace. (gal)
tU LL
r!:::
Ol
No
-""
Ol
::::>
""0
'" 0-
£;
ffi
.8
Ol
3
Name of seismic record NS
EW
W
~
....J
Ol ""0
3
'5> c
0 ....J
'-' o
Ol
c.. c> .>, c; .c ro
-05 C._
Ol""O Cij
>
'5 0-
UJ
2 3 4
Hyogoken-
5
Nanbu
Ol
o c ro
05 0 05 Ol
'"
a
_
Ol
>
Ol
c 0
:.=
Soil condition
ro
-2:
""OOl C en
::::>.0
eo
at the position of seismometer
o
0
U
679.8
302.6
135.208
11.64
3.24
GL-83
Vs=450 (m/s)
86.0
109.3
134.783
32.75
27.08
GL·100
Vs=460 (m/s)
293.9
319.8
135.442
34.57
24.65
GL-97.0
Vs=455 (m/s)
272.0
306.5
135.240
14.99
6.90
GL·9.5
0.5m (240m/s) layeroverVs=590 (m/s) Vs=780m/s
185.3
200.4
135.427
38.03
25.03
GL-30
6
445.9
425.3
135.296
20.00
12.38
GL-33
Layerof N=18 aboveGL-45
7
683.6
600.9
135.344
29.93
16.88
GLO.O
N over63, 1.5m surfacelayerwith N=5
16.52
7.53
GLO.O
Vs=300m/s, 4msurface layerVs=200m/s
1.0
GLO.O
Rock
12.19
GLO.O
Limestone
8 9 10
Coyote Lake Loma Prieta
11 12 13
::;]
Landers
510.7
584.2
135.250
314.6
408.8
121.484
433.1
401.5
122.06
18.01
426.6
433.6
121.572
26.56
12.21
GLO.O
Franciscan Sandstone
268.3
278.4
116.314
16.90
10.79
GLO.O
Shallow alluvium over granite bedrock
GLO.O
Northridge
GLO.O
3-5
Thin alluvium oversiltstone
IRock
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
4000
2000
1000 800
---.
600
'"2 400 eo -\
-,
I
ss
Fig.3.2.1.4 compares the statistical results based 2D
on the seismic records of USA and Kobe. They 10
0.2
0.1
satisfactorily agree with each other for the period
0.3
0.4
0.5 0.6 0.7 OBO.g 1 Pedodfsec) 2
4
5
up to 1.0 second. For the period longer than 1.0
Fig.3.2.1.4 Comparison of the statistical results
second, the records at Kobe give larger response
based on the seismic records in USA
spectra This difference would be a major cause
and Kobe, respectively
of larger deviation of total statistical results in the long period range.
4000
Meanwhile, it can also be
2000
found that the statistical results become smoother
~
V' 1000 800
as the number of records increases.
600
The attenuation function based on CDF is also
400
used, where the distance of destination is taken as
200
2lan. The point of 2km from fault is the place
100
---
I
1'--.. i J--.....
rt- I
~
I
_oo-ou
_OO_IIHA -OO-11lUl
This can be easily verified through the attenuation
-OQ-11HA. _OO_11Wl
_CXi_lJlU..
-oo-1.ltlB
-!'-ss.,..s
function given above, where the depth of a fault
_1"_llol'lW _~'l"':lltS
-J,(-I4f38W
center is assumed as 10km from the ground aa
(1.: Unit (m)
feature of the damage was a large settlement at the apron in an order of 1.0 to 1.5m, and the cais-
FigA.2.2 Cross section and deformation of a quaywall at Kushiro port (West port District No.2 West quaywaIl-9m)
son wall inclined toward the sea by 1.6 degree. Maximum horizontal displacement at the top of the caisson was lAm. Observed was 0.22g of maximum acceleration in Akita port. There was 4-3
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
The 1995 Hyougoken-Nambu earthquake
- - - before - - after
Gravity type quaywalls in Kobe port slid to
+2.37
offshore side 1m to Sm and subsided 1m to 2m,
r,---~~~-------~~~r------
subsidence behind the quaywalls of 3m to 4m due
I
\
I
~\
_
\7±O.
to the lateral deformation of the quaywall as indicated in Fig A .2.3. As shown in this figure, a caisson wall was put on loosely deposited decom-
Tie Rod 1=11.0
E E
~
0 0
tti
"S-
c::
posed granite. A peak acceleration of 0.55g at a
~
Ol
s: Ul
depth of GL-32m was recorded at the Port Island
~~
vertical seismic array site in Kobe port.
FigA.2A Cross section of a sheetpile bulkhead in Yamanoshita Revetment in Niigata port T:'.: C .rlgUlC '"t • .L . .J ~l'"
_L
snows a
........:
1:'
(.;1U::;::; ::;C(.;l.!UH Ul
.....L
_
anouier
sheetpile bulkhead in Yamanoshita wharf Con-
Alluvial Clay Layer
Backfillin Sand for Replacing Clay Layer
struction of this wharf was completed about one year before the earthquake. The earthquake resistance design of the wharf was carried out using the design seismic coefficient of 0.12. As seen in
Sand Drain
'V-34.00~-36.00
Unil(m}
the figure, no appreciable damage was observed, except for a local sinking of the fill behind the
FigA.2.3 Cross section and deformation of a quaywall in Kobe port (RC-5, Rokko Island -14m)
anchor plate.
4.2.2 Sheetpile bulkheads The 1964 Niigata earthquake Tie Rod
The majority of quaywalls in Niigata port were sheetpile bulkheads. A typical damage of the sheetpile bulkheads was their swelling and tilting toward the sea. This type of damage was observed mostly in bulkheads with poor anchor resistance. In such cases, the swelling of bulkheads was accompanied by a horizontal shear at a joint
FigA.2.5 Cross section of a sheetpile bulkhead
of the top concrete and the upper end of sheet-
in Yamanoshita wharf in Niigata port
piles. The 1968 Tokachi-oki earthquake
A cross section of a sheetpile bulkhead in
As shown in FigA.2.6, the Konakano No.1
Yamanoshita Revetment is shown in FigA.2A. A characteristic feature of the damage was an over-
quaywall in Hachinohe port was heavily damaged
all settlement. A face line of the walls swelled
by the earthquake. The walls tilted 5 degrees and
more or less toward the sea and some of the top
swelled toward the sea by O.6m at maximum due
concrete blocks sank completely under the water.
to insufficient anchor resistance. Tension cracks in the direction parallel to the face line and set4-4
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
tlement in an order of several 10cm occurred in
January, 2000
The 1973 Nemuro-hanto-oki earthquake
the backfill surface. The maximum acceleration
As shown in FigA.2.8, the sheetpile bulkhead
of the earthquake was observed to be 0.26g in
was severely damaged by the earthquake. Ac-
this district.
cording to the investigation after the earthquake, the tie rods were not cut and the damage was es-
- - - l:efore
-after
timated to have been caused by the decrease of anchoring capacity due to the seismic effect. - _. before aIler
L - 068.0 I~~
H.WL+~ ~itf
LWL ±O.ro
15.0
__ . [+250 :::
1
1\
TIe Rod
Tumbuclde
""
Tlrrber Pile I
]~
-5.0
s:
-4.5
FigA.2.6 Cross section of a sheetpile bulkhead in Konakano No.1 quaywaII in Hachinohe port
\
~
VV
FigA.2.8 Cross section of a sheetpile bulkhead
in Hanasaki port
The sheetpile bulkhead with batter anchor piles, the quaywall of Kitahama pier in Hakodate
The 1983 Nipponkai-chubu earthquake
port, was damaged by the earthquake as shown in
The severe damage occurred on the sheetpile bulkhead at Ohama NO.2 wharf of -10m depth.
FigA.2.7. The fixation point of sheetpiles and anchorpiles was broken and the face line of the
Typical features of damage in the quaywall were
quaywall swelled toward the sea by 59cm at
a large settlement at the apron and a tilting of the
maximum.
coping. Through the investigation after the earth- - - before - - after
quake, the sheetpile damage was summarized as
+3.00 HWL +1.04 ~ , L WL ± O.00 "1\\~:;:Ll:u"
shown in Fig.4.2.9. These damages were estimat+2.73
ed to be caused mainly by liquefaction of the backfilling sand.
+2.0 -7.00
LWL
~
±o.oo
-12.00 -14.50
-
-10.0 -1.lV..t.?;t--
Fig.4.2.7 Cross section of a sheetpile bulk-
Fig.4.2.9 Cross section of a sheetpile bulkhead
head in Kitahama pier in Hakodate port
at Ohama No.2 pier in Akita port 4-5
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
4.2.3 Pile supported piers
January, 2000
Composite breakwaters consisting of concrete
The 1964 Niigata earthquake
caissons and the foundation rubble in Kobe port
The severe damage was observed on the tres-
suffered damage as shown in Fig.4 .2.12. These
tle type quaywalls at Rinko district in Niigata
breakwaters were constructed on loose decom-
port. The ground having consisted of very loose
posed granite, which was filled into the area after
sandy alluvial layer, a typical feature of damage
the excavation of the original alluvial clay layer.
in this area was a large settlement. The quaywall
TIle breakwater settled about 1.4 to 2.6m through
shown in FigA.2.10 sank completely under the
the earthquake. The horizontal displacements of
water.
the breakwater, however, were less than tens of em. The mode of deformation suggests that the
+2.40 l7
caisson was pushed into the rubble foundation and the rubble was also dragged down and
+0.00
pushed into the loose deposit beneath it.
-1.50
- - - before -after
II II II II II
,
FigA.2.10 Cross section of a trestle type pier in B Berth in Niigata port -·16.7
The 1995 Hyogoken-Nambu earthquake FigA.2.11 Cross section and deformationlfailure of a pile supported pier at Kobe port
A pile supported pier suffered damage at Takahama wharf in Kobe port. The horizontal residual displacement of the pier ranged from 1.3 to 1.7m. A typical example of the cross section and deformation of the pile supported pier is
before -afler
shown in FigA.2.ll. As shown in this figure, the
.g L.W.L
pier was constructed on a :firm foundation deposit consisting of alternating layers of Pleistocene clay and sandy gravel. The steel piles having a ....
diameter of 700mm buckled at the pile heads exClay
cept for the piles located most landward. A crack
.... -!-'~s
Backfill Soil, after Excavating Clay Layer
...........
///
......
E
~
..------;--
~P'"
l
'/
'I
!\
'-"'1\
!
,
~.->J~
,J:r If' Iti'f
i
!
i
i
Shear stress
0 0
10
-r: (Him')
20
,
a;:a... o.,
i\\
Ii
~'::J
"",~
!
:;.;0
?J;
-,
1"< \7
QI
.!
(
'
z
b:
~1.0r----.....
In this equation, several corrections are included as listed
-c
u
in followings.
1=
'" o '" u
(1).Stress condition correction: The stress conditions
~ 0.5
between at site( Ko) and
13
in the triaxial cell(isotropic
;;:
~
5
"' '"
01 0
--'--
-'-
5
10
-'--__---',
(2).Type of Input motion correction: The applied stress
15
condition
20
FINE CONTENT (BELOW 0.075I11m) ('To)
between at
a site high/low degree of
irregularity of input motion(impact type/vibration type)
Fig. 4.6.3 Reduction facto!" for critical STP-N value
and in case case of cyclic triaxial test(harmonic).
based on the fine content.
Impact type input motion
C, =0.55
Vibration type input motion C, =0.7 The two corrected equivalent N values are plotted in 0.5
Fig.(4.6.2) with acceleration and the zone to which c
a soil layer belongs is determined as follows. In
l2;:> 0.4
the case that the (N+ D N) is inside of the zone ] , the
o f::: -c 0.3 p::
soil layer belongs to the zone 1 . In the case that the
CI) CI)
(N+ D N) is inside ofthe zone II, the soil layer belongs
~ 0.2 f~------':"'_----6 Rrnaxtvibration type) ' " CI)
to the zone II . In the case that the (N+ D N) is inside ofthe zone III or N, and the
(N\5
0.1
/0.5 is outside ofthe
N, the soil layer belongs to the zone ill. In the N, and the (N)65 / 0.5 is inside of the zone N, the soil layer belongs to the zone N. zone
O!:-:-----'-----:-'::-~--:-:':-::------:-:-:!
0.1
case that the (N+ 6.N) is inside of the zone ill or
N value is calculated by Eqs.(4.6.5) and (4.6.6). The
10 20
100
1000
NUMBER OF CYCLES NI
Fig. 4.6.4 Correction of Rmax
Case3: The plasticity index is not less than 20 and the fine content is not less than 15%. A corrected equivalent
Undrained Cyclic Triaxial Test Results
Applied stress ratio L max =
T"max / (5'
I'
is calculated by
seismic response analysis. The liquefaction potentiahsafetyfactorjf'., is given as,
corrected equivalent N value is plotted in Fig.(4.6.2) with an equivalent acceleration and the zone to which a soil layer belongs is determined.
(4.6.8)
4.6.3 Undrained Cyclic Triaxial Test and seismic response analysis (Sensitive assess method)
In case ofF L < 1.0, the soil layer should liquefy.
When the liquefaction potential cannot be determined from the grain size distribution and SPT N value,
Reference:(the text mentioned above is revised in 1998 )
liquefaction prediction is made by performing undrained
POIi and Harbour Research Institute ed., 'Handbook on
cyclic triaxial tests using undisturbed soil samples. The
Liquefaction
index of a degree of liquefaction strength R max of a soil
Balkema, 1997.
4-24
Remediation
of
Reclamimed
Land',
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
4.7 Seismic Design of High Seismic Resistant Quaywalls 4.7.1
Evaluation of seismic performance of high seismic resistant facilities.
(1) In the design process of high seismic resistant facilities, it is requested that their seismic performance should be evaluated for a level-2 ground motion to assure that their seismic resistance is satisfactory. (2) Seismic performance should be evaluated by appropriately modeling the soil and the structure of the facility, with a method which is appropriate for the particular type of the structure.
January, 2000
the earthquake is presented, should be useful for the judgement. It should be noted, however, that these tables cannot be applied to a quaywall with cranes because the stability or the function of the cranes is not addressed in Tables 4.7.1 and 4.7.2. In the case of the 1995 Hyogoken-Nanbu earthquake, some of the caisson quaywalls with a normalized deformation (lateral residual displacement I height of the quaywall) of over 10-20% was temporary repaired and offered for immediate use just after the earthquake. . Related information for
seismic resistant quaywalls. 4.7.2 Design Seismic coefficient ofhigh seismic resistance facilities
Ground motion which is used for the evaluation of seismic performance should be determined with response analysis of the ground in principle.
(1) When pseudo-static design is applied to high seismic resistant quaywalls, the design seismic coefficient should be determined by a global judgement base on the seismic coefficient determined by EqAA.l with importance factor 1.5, by following equations for which peak ground acceleration should be calculated with ground response analysis for level-2 ground motion, and by other appropriate methods. 1. If a is smaller than or equal to 200Gal, Kh=a/g (4.7.1) 2. If a is larger than 200Gal, x, =(113) X ( a Ig)(lJ3) (4.7.2) Here, Kh is horizontal seismic coefficient, a is peak ground acceleration at free surface and g LS the acceleration of gravity.
Explanation (1) Evaluation of the residual deformation of high seismic resistant facilities, which is based on a earthquake response analysis, is required for the purpose of verifying that they will sustain their intended functions after a level-2 ground motion. The reason is that, for the examination of the stability of the structure or the soil for a large ground motion such as a level-2 ground motion, conventional pseudostatic method is not sufficient. (2) The judgement whether the high seismic resistant facilities will sustain their intended functions based on the results of earthquake response analysis should be based on the combined considerations on the stability of the structure after the earthquake, the functions and the difficulty of restoration work. Although the allowable residual deformation should be defined for this judgement, it is not easy to specify the allowable deformation at the present state of knowledge. Tables 4.7.1 and 4.7.2, in which the possibility of temporal use just after
Explanations (1) When the design seismic. coefficient can be accurately determined by investigating regional seismic activity, characteristics of ground motion, site response, ete., it is preferable to use this design seismic coefficient instead of the value designated here. For example, when the design ground
4-25
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
Table 4.7.1 Allowable residual deformation from the viewpoint of availability i
Type of structure.
Depth of water
'Available: N at available
Amount of deformation
I II
Gravity quay wan
Sheet-pile quay wall
More than 7.5m
Less than 7.5m
More than 1.5m
Less than 7.5m
o -30cm
o -20cm
o-30cm
o -20cm
30-l00cm
20-S0cm
30-S0cm
20-30cm
Table 4.7.2 Allowable residual displacement from functional point ofview
Subsidence of whole apron Main structure
20-30cm 3- 5
Inclination
0
20-30cm
Irregularity of the horizontal displacement offace line Irregularity of subsidence Apron
Gap between apron and backyard: Inclination
normal: 3-5%
3 -lOcm 30-70cm
reverse: 0%
(5) From the experience of significant damage at Kobe Port during the 1995 Hyogoken-Nanbu earthquake, minimum design seismic coefficient for high seismic resistant facilities should be 0.25 if the site is ill a near-source region. (6) When it is desired, seismic resistant qua walls should be designed for level-2 ground motion with a method other than pseudo-static method such as earthquake response analysis. In this case, it is necessary to make sure that seismic resistant facilities will sustain their structural stability for level-I ground motion.
motion is determined based on the information regarding regional seismic activities or based on strong ground motion observations or when seismic response analysis of the structure is conducted, design seismic coefficient can be determined based on these results. (2) In the design of high seismic resistant facilities. target earthquake has to be selected from earthquakes including hypothetical earthquake in the disaster prevention plan set by local government. (3) One way of calculating peak ground acceleration at free surface is to use multiple reflection model for the response analysis of the ground. (4) Refer to the reference 1) and 2) for the details ofEq.4.7.1 and Eq.4.7.2.
Related information (1) Level-2 ground motion for high seismic
4-26
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
Regional seismic coefficient, XF'actor for subsoil condition >< Importance factor O. 5)
Requirement of performance
I I
Ground motion
; Seismic coefficient
I Size of earthquake
I
I
I Type and parameters of structure,
soil improvement, function of facility Selection of target earthquake
I-
I
, (Near-source or not?) Cross section of the facility
-
I
PGA at bedrock
Assessment of liquefaction and mitigation
l-
I
Selection of waveform
Examination of residual, deformation for level-2 ground motion
r--
I
Earthquake response analysis of ground
Detailed design
Figure 4.7.1 Design process of high seismic resistant facilities
£rom another fault, these faults should be considered as one long fault m the determination of magnitude. If there is difficulty in the application of EqA.7.3, the magnitude 7.2 can be used, which is the same as the 1995 Hyogoken-Nanbu earthquake. (b) Following equation" can be used to determine peak ground acceleration at engineering-oriented bedrock. Log lOAsMAC=O.53M . -loglO(X+O.0062 x lOo.53~ - O.00169X+O.524. (4.7A) Here, A SMAC is the peak ground acceleration measured with SMAC-type accelerograph (Gal), M is the magnitude, X is the closest distance from the fault to the site (km). The relation is shown in Fig.4.7.2. If the dip angle of the fault
resistant facilities (a) If hypothetical earthquake is not designated in the regional disaster prevention plan or if the hypothetical earthquake in the disaster prevention plan is not appropriate for determining level-2 ground motion, it is recommended to select an earthquake which brings the largest ground motion to the site among earthquakes in the past and hypothetical earthquakes on active faults. Magnitude of hypothetical earthquake on active faults can be estimated with following equation. Log1oL=O.6M-2.9. (4.7.3) Here, L is the length of the fault (kID) and M is the magnitude. Sometimes several active faults are closely located to each other in the fault map. In such cases, if one fault is within 51an 4-27
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
0;
Q. ;(,
5-14
HGtlRfS~3+
.
($ElSMICMOT!ON LJ-:V'l::L2)
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
equivalent with factors which are used
(K' hOI) and (K hOl) shall be derived using Table
for
5.3.4.
calculating
seismic
equivalent horizontal
intensity
"Road
in
Bridge
Specifications. " This is defined
as
follows:
The standard horizontal seismic
intensity at the objective depth may be derived by linear interpolation between K hOl and K'hOI' 2. The design horizontal seismic intensity, when applying Seismic Motion Level 1, shall be
D
determined as follows:
= J5
hJh
1) The design horizontal seismic intensity at ground surface
=
D 17
't'lTL
1
s;
~1+417
at the base ground surface
VVUC>1C>
h = attenuation coefficient (%)
s;
=durability ratio
=
Cz
'
K'hOi
Where:
The structural characteristic factors
C; Region-specific correction factor. Values are 1.0-0.7.
(Cs) can only be used for seismic motion Level 2.
Cz ' K hOI
2) The standard horizontal seismic intensity
_
7]
=
They cannot be applied to
seismic motion Level 1 anti-seismic construction design.
3) When considering the vertical design seismic intensity (KVI ) K Y1
5.3.4 Seismic Intensity Used in Anti-Seismic
=
K h/2.
Design by the Seismic Intensity Method
·.·rAJHES,3L4 ·STANDARlJHORlZ0f4i1;j\n.SlEtSMlCIN1""Et4Sfl')'{UEVEDll
for Buried Structures
DEsIG1'j'.·.BiX·.1fJ3,$••$EISMlY.·.INTlU-iSIlT'Y·••METH0D
WH1£ff.jS·.TJSED•. FnR't$i$ .•$tJE~D$TRtle'TURA:E
(Seismic Motion Levell) GROIl'1>J"DTi:PB
1. When
anti-seismic
design
for
buried
structures is carried out using the seismic intensity method, seismic
intensity
the standard horizontal shall
be
determined
employing the standard horizontal seismic intensity (K' hOI) at the base ground level assumed for the design and the ground surface seismic intensity (K hOI)'
The values of
5-'15
..... $TAh1)AiRril-to~6NS1AlmAlU)ffd~f1jtf
CLASSJElCATlom
SmlSM1CIh'1'ENSlT'i': •.• .•
.•....·N$l'm"· . .
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
When the buried structures are designed by the
3. If there is possible amplification of seismic
seismic intensity method, the standard horizontal
motion due to such irregularities of the ground
seismic intensity which will act on the buried
as tilted ground surface, the design seismic
structure can be considered as the standard
intensity shall be increased by 1.2 times at
horizontal seismic intensity at the center of the
maximum.
gravity of the structure. Also for the underground standard horizontal
Similar to seismic motion Level 1, the
seismic intensity will be assumed that it will
design horizontal seismic intensity, which acts
change linearly between the base ground of the
on buried structures, may be acceptably
anti-seismic
derived using linear interpolation at the
design
and
ground
surface.
Therefore, it will be obtained the value at the
structure's center of the gravity.
center of the gravity of structure by the linear
design horizontal seismic intensity Kh2 is not
interpolation.
necessarj when considering the structural
Here the
characteristic factor. 5.3.5 Design Seismic Intensity Used in Anti-
tAaH15.35
Seismic Intensity Method for Buried
DESIGNfORHORlZONTAI..>SElSMIG.. rNTENSITY
Structures
{S£lSMiCM01'lONLEVU2JWJ:liCHU$ED FOR mJRISD$t~VC:nJltAL. hEsl(iN(SE1SMIC tN'Tt~i$nY
METHOD
(Seismic Motion Level 2) 1. In the case anti-seismic design for an Buried 't'fPR dMJUND
·t1C0NSESFECTRUMfORCONSTRUGT1QUI]E$fOW·
intensity. TG : the natural period(s) for the surface layer
i$El$~tlC
M01'JON·LKVE:L2'l
of the ground. K 'h1: the design horizontal seismic intensity at
foundation
ground
surface where
the
5.3.7 Seismic Intensity Used in Design of
design is based (Refer to 5.3.4 Seismic
Buried Structures by
Intensity Used in Anti-Seismic Design by
Displacement Method
the Seismic Intensity Method for Buried
the Response
(Seismic Motion Level 2)
Structures (Seismic Motion Levell)) Similar to the case of Seismic Motion Levell,
H: the thickness of surface ground layer (m) response
like Buried structures, anti-seismic design of
displacement amplitude is taken into account,
structures whose response characteristics during
the following formula is used:
an earthquake are chiefly affected by displacement
ill
the
1 U v =-U 2 h
case
the
vertical
of surrounding ground, the response displacement
5-17
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
method shall principally be used.
January, 2000
foundation and rock bed surface observations
Cross-sectional force, stress and strain, etc.
within 20 km from the Hyogo fault.
Figure
working on the structures shall be computed
5.3.3 represents the velocity response spectrum
based on the displacement or deformation.
obtained
The ground displacement amplitude generated
spectrum of the ground surface.
under Seismic Motion Level 2 is derived by
judgment was added.
the following formula at the distance x(m)
different kinds of values - 200 cm/s (upper
from the ground surface.
limit) and 70 cm/s (lower limit) - as the
U'; (x)
2
(5.3.5)
acceleration
response
Engineering
Figure 5.3.3 shows two
The system was
modeled with one degree of freedom for natural periods above 0.7(s).
Where,
U; (x): the horizontal displacement amplitude ground surface.
Each of these values is
compatible to a probability not exceeding 90% and 70%.
The desigu value is increased or
decreased within the scope of the upper limit
Sy: seismic motion velocity response spectrum (cm/s)
the
maximum response velocity.
1lX
I
= 7r 2 S; To cos 2H
from
and the lower limit, according to significance rank of the structure.
[See Figure 5.3.3]
To: the natural period(s) for the surface ground layer. H : the thickness of the surface ground layer (m)
When
the
ground
vertical
response
displacement amplitude Uv is considered, the formula is:
1 U =-U 2 h y
If there is possible amplification of seismic
motion due to such irregularities of the ground as tilted ground surface, the design seismic intensity shall be increased by 1.2 times at
r
10
FA'1'tiJLAiL l"B.RIOD(n:;){flFOR•.S.tJf\.f,....c·~:GR0lJND rPUNDATI0N
maximum.
These records were from the 1995 Hyogoken Nanbu earthquake. These records took into account five wave forms obtained from ground
5-18
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
5.3.8 Seismic Motion Input Used in Design
Soil surveys here include all surveys related to topography,
Using the Dynamic Analysis
January,2000
geology,
ground,
and
soiL
Generally, less damage due to earthquakes is The seismic waves used for dynamic analysis
found on good ground, that is firm and uniform
must fit the founding ground surface velocity
ground.
response spectrum is shown in Figure 5.3.3, the
be required to be built on such stable ground.
ground surface acceleration response spectrum is
The following are not good ground conditions:
Therefore, water works facilities must
observed in the vicinity of inland faults such as
CD ®
ones caused by the 1995 Hyogo-ken Nanbu
@ Slopes;
earthquake.
@ Different soil layer interfaces;
shown in Figure 5.3.1, or the seismic waves
Sliding; Mountainous slope toes and slope shoulders;
@ Weak ground; When selecting seismic wave observation sites for dynamic analysis against seismic motion Level 2, the ground types for the sites must be well considered.
@ Reclaimed ground;
(J) Ground subject to fluidization or lateral floating during an earthquake.
In particular, whether or not the
observed seismic wave response spectrum is similar to the design response spectrum in Figure
5.3.1 must be check. The maximum value of the
1. Survey using existing records Rough soil conditions at the facility construction site can be studied. 2. Common soil survey
inputted seismic wave for dynamic analysis must be for a ground surface that is 6,000 - 7,000 cm/s"
Study of required items for construction
and 400 - 600 cm/s 2 against the first ground type,
planning and
second ground type, and third ground type.
facilities will be conducted.
earthquake resistance of
3. Survey of dynamic properties of soil
Similarly, the base ground must be 400-500 cm/s".
The physical properties of soil 5.4 Geotechnical Surveys, Ground Displacement,
represented by the N value.
are
Cohesion, C,
and the internal friction angle 1>, are for
and Ground Distortion
static behaviors.
However, the velocity
effect of stress to the constants of the
5.4.1 Primary Subjects of Geotechnical Survey
ground and the effects of stress during an For
anti-seismic
design
of water supply
earthquake must be discussed.
For these
facilities, geotechnical survey at locations, where
studies, the following constants shall be
construction works are situated, depending on the
determined.
importance of the facilities.
5-19
EARTHQUAKE RESISTANT DESIGN CODESIN JAPAN
1) Modulus of dynamic distortion;
January, 2000
The geotechnical survey methods shall be based
2) Attenuation coefficient;
on the following:
3) Dynamic poison ratio;
1. Follow the standard or criteria which are set
4) Dynamic shear strength.
forth in the Japan Industrial Standard (JIS)
4. Survey of dynamic physical properties of
or the Japan Geology Society (JGS) for
the ground
various survey and laboratory test.
1) Velocity of elastic wave;
2. In principle, measurements shall be actually
2) Ground predominant period; and
conducted for dynamic soil constants and
3) Other.
dynamic physical properties of the ground. When it is impossible to do so, they may be obtained from the results of other surveys.
5.4.2 Methods of Geotechnical Survey
Vfu-lOliS
test-methods and soil Constants related
to ground and soil are shown in Table 5.4.1.
o
01
~.
iO fJ
i
10 .10
o
o Jh7Klli/OR.BODY StAWIC'1'ESTS UNIJl...'t.J'AL.C(tMPRESSI0t'i SMfPtt"1C•.'l'E);.r·· ·.·.Tlo:;sT'l"~lA.."{lAX. . CDM:?RESSrO.NTh:S't~ •. DlRECtSflEAroNGT$tirt ..... ·lixiNA.lV!lC'l'Rb\XIAt
.",.",_.."-_ _....;..
j
. COMPR~S$!ON'T:m$T .
i
··.·PYNi>H;nON
ntlrt:H1I'B0M GThOlJ:ND S'l;JE'
GEMEHAtllJN
f'AC~m}
SCOP2bF$AJ:'WtYRAT!t'}j"'L
'~=-,,~---'---;""'-+~
January, 2000
,.;..,.:.........=-"f-..---~-+=-"=-"~.-.-+-- . . . . . ~........., . . . . . _=-"~
5.5 Soil Pressure During an Earthquake 5.5.1 General
For anti-seismic design of structures attached to the earth, the soil pressure during an earthquake shall be determined according to the following: 1. The horizontal soil pressure during an earthquake must be derived by the MononobeOkabe soil pressure formula. 2. In case vertical seismic intensity for the surcharge
load
during
an
earthquake,
the
surcharge load must be multiplied by (1 +Kv ) . 5.5.2 Calculation of Horizontal Soil Pressure During on Earthquake For calculation of the horizontal soil pressure during an earthquake, the cohesiveness of soil, if
5.5.3 Calculation of Vertical Soil Pressure During an Earthquake
any, shall be taken into account. The vertical soil pressure on buried pipeline 1.
Soil
calculation.
classification
for
earth
pressure
For soil classification and for
must be calculated taking into account, the influence of lateral friction, if any.
various numerical soil values of earth pressure, refer to Table 5.5.1.
5-23
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
5.5.4
External
Pressure
due
to
Lateral
5.5.5 Buoyancy Generated by Soil Liquefaction
Spreading ill case the liquefaction resistance coefficient,
On the ground, which may be subject to lateral
FL , refer to Explanation of 5.4.3 (Soil Liquefaction
spreading due to liquefaction, anti -seismic design
and Lateral Spreading) of soil surrounding such
of foundation structures must be carried out with
buried structures as pipeline is smaller than 1.0,
consideration to the external force caused by such
the safety of the structure in regard to buoyancy
spreading.
In this case, the influence of inertia
shall be examined.
force from the super-structure and the base Specific gravity of fluidized soil is 18 - 20
structure don't have to be considered.
kN/m3 (1.8 - 2.0 X 10-3 kgf/cnr'). Great concern about the external pressure
If the actual
specific gravity includes the content volume or
created by lateral ground flow exists, especially, with regards to water works facilities built on
it will become smaller than this value and the
suspect ground.
buried structure will have a tendency to balloon.
Anti -seismic structural design
The upper portion of the non-fluidization layer,
must consider earth and flow pressure. It is shown in the experiments that fluidization
the weight of the road surface pavement materials,
flow pressure (which acts on the buried structure)
and the shearing resistance will usually block out
in the liquefied ground layer is below 30% of the
the
total load pressure.
(Niigata earthquake, etc.) illustrate that floating up
The lateral flow of the external pressure is
floating
up.
However, past examples
bad broken pipelines or manholes.
Careful
examination is necessary.
stated in Figure 5.5.1.
5.6
Hydrodynamic
Pressure
During
an
Earthquake and the Water Sloshing
5.6.1
Hydrodynamic
Pressure
During
an
design
of
Earthquake For
anti-seismic
construction
structures that come into contact with water, dynamic water pressure during an earthquake must be considered.
5-24
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
Structures which contact water (such as a dams,
January, 2000
sloshing is induced during an earthquake.
The
water tanks, etc.) and are subject to an earthquake
effects of sloshing bring about overflow or impact
must be considered.
pressure against the roof.
These structures receive
dynamic water pressure during an earthquake.
Whether such sloshing cause damage, or not, it
The action of dynamic water pressure during an
depend on the close relationship between the
earthquake must take into account two factors: (1)
natural period of water sloshing in the tank and
whether free surface water is present and (2)
the periodic characteristic of the seismic motion.
whether the complacability of the water can be
The sloshing of water inside of the tank shall be
ignored.
checked by following methods.
Dynamic water pressure action created during an earthquake can be dived into two factors: (1) inertial action which interacts proportionality with
a: Response spectrum method based on the potential theory. b: n wave response method. c: Response spectrum method based on the
secondary dynamic water pressure generated by free surface water oscillation. inertial
force
of
dynamic
Generally, the water
pressure
interaction is more significant and, therefore, will be taken into account by the design.
potential theory. However, when the competent seismic wave has
inputted,
dynamic
response
analysis
is
acceptable.
The action
of surface water oscillation is a supplemental issue
5.7 Safety Check
for dynamic analysis. The complacability of water, with regards to
5.7.1 Combination of Loads
structures like water tanks and water intake towers in water works facilities, can be ignored without creating
problems.
However,
for
Structure safety in anti-seismic calculations
pipeline
must be checked by combining the normal load
structures, the complacability of water must be
(dead weight and live load at ordinary times) and
considered. It is not, an excessive load for the
seismic effects.
design may result. 5.7.2 Safety Check of the Structures Fabricated with Steel, Concrete, etc.
5.6.2 Water Sloshing For anti-seismic design of water tanks, water
For safety checks of structures fabricated with concrete, steel bars, structural steel pre-stressed
sloshing must be considered when necessary.
concrete(pC) etc., the following related standards For water tanks with free
surface water,
5-25
must be used.
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
Specifications for Highway Bridges (Japan
characteristics is summarized in Table 5.7.1.
Road Association);
Concrete
For
either the seismic motion Level 1 or seismic
Standard
Specifications
motion Level 2, the pipeline component stress will
(Japan
Society of Civil Engineers);
not exceed the allowable stress of the pipe materials.
Iron Sluice Valve Technology Standard (Iron Sluice Valve & Pipe Society).
With jointed pipeline structures under
live loads and under ordinary conditions, the jointed component expansion capacity will not exceed the maximum expansion capacity of the
5.7.3 Safety Check of Pipeline in their Anti-
design.
Seismic Calculations
This is the main point for anti-seismic
checking. As a general rule, safety of pipeline during an earthquake must be checked with consideration to
With safety checks against seismic motion
I the strength and flexibility of the pipeline.
under live loads, must basically be below yield point stress for the pipe component material.
A pipeline structure for a water works facility varies in types.
Distortion, which corresponds with the yield point
If roughly categorized, the
following two types would emerge:
stress, is: Here, most of
1. Jointed pipeline structures -
E
=
(J
IE
= 2,400/2,100,000 = 0.11 %
After field condition are completely considered,
the flexibility is dependant on the joint. Here, most
appearances seem better, since distortion of the
of the flexibility is dependent on material the pipe
pipe component is below 23t/D (%) (about 0.15 -
is made of.
0.20)% and the anti-seismic capability can be
2. Continuous pipeline structure -
The anti-seismic calculation method
for the direction of principal buried pipelines is
checked.
described in this edition of the guidelines.
the diameter of the pipe.
Anti-seismic
Level 2, the distortion of the component, even
This method is
considering the stationary free load, is below
based on the behavior of the pipeline. behavior
is generated
through
the
46tID (%) (about 0.3 - 0.4)%.
This relative
capability can be checked.
displacement of pipeline and the ground. The pipelines, which possess the characteristics of (1), are represented by ductile iron pipe.
The
pipeline which possess the characteristics of (2) are represented by steel pipe.
With seismic motion
the
ability is checked using
response displacement method.
Here, t is the pipe thickness and D is
The basic concept
of the safety check on pipelines with these
5-26
The anti-seismic
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
5.7.4 Safety Check of the Foundation Ground in its Anti-Seismic Calculations
January, 2000
so that no plastic yield shall occur until the structures have reached te critical state. 3. For the anti-seismic design based on the
As a general rule, safety of the foundation
critical state, an appropriate safety factor
ground in anti-seismic calculations must be
must be employed with reference to the
checked in accordance with "Supporting Ground
critical displacement.
and Allowable Bearing Force".
5.7.5 Safety Check of Foundation, Earthen and Retaining
wall
in
Anti-Seismic
Calculations As a general lule, safety check of foundation,
earthen structures, and retaining wall in antiseismic
calculation
accordance
with
must
be
"Anti-Seismic
checked
in
Calculation
Methods for Foundations" and "Anti-Seismic Calculation Methods for Earthen Structures and Retaining Wall".
5.7.6 Safety Check in Anti-Seismic Calculations in Consideration of Critical State under Seismic Motion Level 2 Safety check in anti-seismic calculations in consideration of critical state must be carried out using the following rules: 1. Based on the results of proper analyses or testing the anti-seismic safety of structures must be checked with reference to the critical state found in such analysis and testing. 2. In anti-seismic design based on the critical state, tenacity of structures must be secured
5-27
6. RECOMMENDED PRACTICES FOR EARTHQUAKE RESISTANT DESIGN OF GAS PIPELINES (DRAFT)
JAPAN GAS ASSOCIATION 6.1
Introduction
6- 1
6.2
High-Pressure Gas Pipelines
6- 1
6.3
6.4
6.2.1
Basic Policy on Earthquake-Resistant Design
6- 1
6.2.2
Earthquake-Resistant Design against Seismic Motions of Level 1
6- 3
6.2.3
Earthquake-Resistant Design against Seismic Motions of Level 2
6- 4
Medium- and Low-Pressure Gas Pipeilnes
6-17
6.3.1
Basic Policy on Earthquake-Resistant Design
6-17
6.3.2
Earthquake-Resistant Design Procedure
6-17
6.3.3
Design Ground Displacement
6-17
6.3.4
Ground Condition
6-19
6.3.5
Pipeline Capability to Absorb Ground Displacement
6-20
6.3.6
Allowable Strain and Allowable Displacement
6-22
Appendix
6-24
6.4.1
Earthquake-Resistant Design ofHigh-Pressure Gas Pipeline
6-24
6.4.2
Improvement of Earthquake Resistance of Pipelines
6-29
6.4.3
Block System of Pipeline Networks
6-29
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
6.RECOMMENDEDPRACTICESFDREARrHQUAKE-RESfSTANTDESIGNOFGASPIPELINES (DRAFT) JAPAN GAS ASSOCIATION 6.1 Introduction
Design of High Pressure Gas Pipelines, be-
The presently used "Recommended Practices
cause its official issue may be after the publi-
for Earthquake-Resistant Design of Gas Pipe-
cation of the English version, it is hoped to
lines" was established as the recommended
recognize it as based on a "Draft" of the revised
practices for earthquake-resistant design of
recommended practice.
high-pressure gas pipelines
(See Appendix
The presently used Recommended Practices
6.4.1.) and medium- and low-pressure gas
for Earthquake-Resistant Design of Gas Pipe-
pipelines in March 1982, after the Miyagiken-
lines has not been revised in the medium- and
Oki Earthquake (June 1978),
low-pressure gas pipelines section, since it has
The Hyogoken-N anbu Earthquake occurred in January 1995.
been confirmed that the recommendations
Since the earthquake far
therein
are
reasonable
for
earthquake-
exceeded conventional theory, the Central Dis-
resistant design, judging from the results of
aster Prevention Council reviewed its Basic
investigation of the Hyogoken-Nanbu Earth-
Plan for Disaster Prevention and the Japan
quake.
Society of Civil Engineers presented a proposal. These actions showed the necessity for and
6.2
concept of containing the recommended prac-
6.2.1
.tices for the earthquake-resistant design of
High-Pressure Gas Pipelines Basic Policy on EarthquakeResistant Design
(1) Basic Concept of Earthquake-Resistant
important structures in methods of design for seismic motions of a higher level, level 2 seis-
Design
mic motions, which correspond to the shocks
For the earthquake-resistant design, two
generated by the Hyogoken-Nanbu Earth-
levels of seismic motions are assumed to se-
quake in the Kobe District.
cure the earthquake-resistant performance
The gas utilities are also now revising the Recommended
Practices
for
specified for the respective levels of seismic
Earthquake-
motions in principle.
Resistant Design of Gas Pipelines in the high-
(Description)
pressure gas pipelines section, mainly for the
(a) The Basic Plan for Disaster Prevention of
purpose of improving the resistance of high-
the Central Disaster Prevention Council
pressure gas pipelines to seismic motions of
was reviewed based on the Hyogoken-
level 2, especially in the concept of design in-
Nanbu Earthquake which occurred on
put seismic motions. This revision is aimed at
January 17,
achieving a more carefully-formulated respon-
that the earthquake-resistant design of
se to advanced seismic needs worldwide in the
structures, facilities, etc. to be constructed
light of technological findings since the pre-
in the future shall not suffer any serious
sently used Recommended Practices were established 17 years ago.
1995, and it now stipulates
loss of function even should general seismic
Regarding this re-
motions with a probability of occurring once
vised edition of Recommended Practice for
6-1
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
or twice within the service life of the pipeline occur,
January, 2000
(Description)
and shall not have any serious
(a) Seismic Motions of Level 1, and Earth-
influence on human life even should a
quake-Resistant
higher level of seismic motions of low prob-
Them
ability occur, due to an inland type earth-
Seismic motions specified in the previous
(b) For the earthquake-resistant design of gas
Recommended Practices
equipment, two levels of seismic motions
for
Earthquake-
resistant design of High Pressure Gas Pipe-
and considering the influ-
lines (March 1982).
ence of structures, facilities, etc. on -human
[Earthquake-Resistant Performance]
life, the influence on relief activities and on the prevention of secondary disasters,
against
[Seismic Motions]
quake or trench type huge earthquake.
are assumed,
Performance
The earthquake-resistant performance re-
and
quired for the seismic motions of level 1 is
the influence on economic activities, gas equipment must have earthquake-resistant
such that "Operation can be resumed imD:1e-
performance suitable for its respective
diately without any repair." based on the Re-
kinds and degree of importance.
port of the Committee for Preventing Seismically Caused Gas Disasters.
(c) Based on the above basic concept; earth-
(b) Seismic Motions of Level 2, and Earth-
quake-resistant design is performed to secure the earthquake-resistant performance
quake-Resistant
required for the two levels of seismic mo-
Them
tions, as described in the following chapter. (2) Seismic Motions to be Assumed for
Performance
against
[Seismic Motions] A proposal concerning the seismic standard,
Design, and Earthquake-Resistant
etc. of the Japan Society of Civil Engineers
Performance
presents concrete images as "seismic motion
The seismic motions to be assumed for de-
near the hypocenter fault of an earthquake
sign, and the earthquake-resistant perfor-
caused by any internal strain of a plate of
mance required of them are shown in Table
magnitude 7 class (hereinafter called an in-
6.2.1.
land type earthquake)" and "seismic motion
Table 6.2.1
Seismic Motions to be Assumed for Design General seismic motions Seismic with a probability of motions occurring once or twice of during the service life of level 1 gas pipeline are assumed.
Eart hquake- Resistan t Performance Operation can be resumed immediately without any repair.
Very strong seismic motions due to an inland type earthquake or trench type earthquake likely to occur at a low probability rate during the service life of gas pipeline are assumed.
The pipeline does not though leak. deformed.
Seismic motions of leve12
in the hypocenter region by a large-scale in-
Seismic Motions and EarthquakeResistant Performance
ter-plate earthquake occurring near land (hereinafter called a trench type earthquake)",
and the present "Recommended
Practices" assumes the seismic motions of these two earthquake types; inland type earthquake and trench type earthquake. Further, even if there -is no active fault found in the existing documents, there is a possibility that an inland type earthquake may occur.
6-2
Thus, it was decided to adopt a
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
concept that a lower limit level is set when
March 1982)*.
seismic motions are assumed.
propagationvelocity of seismic motion", the
[Earthquake-Resistant Performance]
value stated in "Apparent wavelength of
However, for the "apparent
The earthquake-resistant performance re-
seismic motion" is used, and for the "ground
quired for the seismic motions of level 2 is
spring constants in the axial direction ofthe
such that "the pipeline does not leak, though
pipe and in the transverse direction of the
deformed." based on the Report of the Com-
pipe",
mittee for Preventing Seismically Caused
of ground" are used.
the values stated in "Confining force
Gas Disasters.
* See Appendix 6.4.1.
(3) Evaluation of Earthquake-Resistance
(Description)
Since seismic motions repetitively forcibly
For earthquake-resistant design against
displace the pipeline, the fatigue damage at
seismic motions of levell, Recommended Prac-
a very low frequency caused by them is
tices for Earthquake-Resistant Design of High
evaluated for earthquake-resistant design,
Pressure Gas Pipelines* (Japan Gas Association, March 1982) is applied.
When the ground of the planned pipeline is likely to be greatly deformed by liquefac-
However, the following portions among the
tion, etc., it must be examined adequately.
latest results of research concerning the earthquake-resistant design, especially among
(Description) The method for evaluating earthquake-
the findings obtained after the 1995 Hyogo-
resistance was decided, considering that seis-
ken-Nanbu Earthquake inclusive should also
mic motions have the following characteristics:
be applied, in view of their nature, to the.
a) the loads are short-term ones, and
earthquake-resistant design against seismic
b) since the strains (or relative displacements)
motions of level 1.
So, for the following val-
caused in the ground by seismic motions are
ues stated in the 1982 Recommended Practices,
repetitively applied to the pipeline, the loads
those stated in the present Recommended
are periodically displacement-controlled, and
Practices are used. (1) "Apparent propagation velocity of seismic
also in reference to the concepts of existing
motion" in "Design seismic motion"
standards(ASME Sec. III, etc.) which specify
(2) "Ground spring constants in the axial di-
these loads.
rection of the pipe and in the transverse di6.2.2
Earthquake-Resistant Design
rection
of the
pipe"
in
"Earthquake-
against Seismic Motions of Levell
resistant design of straight pipe in uniform
The earthquake-resistant design against
ground", "Earthquake-resistant design of
seismic motions of level 1 is performed ac-
straight pipe in roughly varying Ground"
cording to the Recommended Practices for
and "Earthquake-resistant design for bend
Earthquake-resistant design of High Pres-
and tee".
sure Gas Pipelines (Japan Gas Association,
6-3
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
6.2.3
Earthquake-Resistant Design
plying the design seismic motion II stated
against Seismic Motions of Level 2
in "[E] Design seismic motion II" by the
(1) Entire Flow of Earthquake-Resistant
seismic zone coefficient stated in "[G]
Design
Seismic zone coefficient" is used as the
(a) The procedure for setting the design seis-
design seismic motion.
mic motion is shown in Fig. 6.2.1.
3) When it has been concluded that the exis-
(b) The earthquake-resistant design flow
tence of any active fault is unknown: . The seismic motion obtained by multi-
based on the set design seismic motion is
plying the design seismic motion I stated
shown in Fig. 6.2.2. (2) Setting of Design Seismic Motion
in "[D] Design seismic motion I" by the
[A] Procedure and Method for Setting
seismic zone coefficient stated in "[G] Seismic zone coefficient" is used as the
Design Seismic Motion I, II and III
design seismic motion.
The design seismic motion is set as follows based on "[B] Investigation of active
(Description)
fault" and "[C] Judgment as to existence of
(1) The seismic motion of level 2 to be applied
active fault".
for design is set using any of the three kinds
1) When it has been concluded that the ex-
of seismic motion described below based on
istence of any active fault is positive:
the conclusion as to whether the existence
· The seismic motion obtained by multi-
of any active fault is positive or negative.
plying the design seismic motion I stated
Design seismic motion I: Seismic motion
in "[D] Design seismic motion I" by the
decided for the inland type earthquake
seISmIC zone coefficient stated in "[G]
based on the observation records of
Seismic zone coefficient" is used as the
Hyogoken-Nanbu Earthquake
design seismic motion.
Design seismic motion II: Seismic motion
· Alternatively if fault analysis can be per-
decided for the trench type earthquake
formed, the seismic motion calculated ac-
based on past earthquake observation
cording to the fault analysis stated in "[F]
records
Design seismic motion III" is used as the
Design seismic motion III: Seismic motion
However, if the
based on analytical decision for the in-
calculated design seismic motion is smal-
land type earthquake by modeling the
ler than the seismic motion obtained ac-
hypocenter fault and using the hypocen-
cording to the procedure of 2), the seismic
ter parameter and the information on
motion of 2) is used as the design seismic
the ground and physical properties of
motion.
propagation routes
design seismic motion.
(2) If it is concluded that the existence of any
2) When it has been concluded that the existence of any active fault is negative:
active fault likely to greatly affect the
· The seismic motion obtained by multi-
planned pipeline is positive,
6-4
it can be con-
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
sidered to analytically calculate the seismic
(3) When it has been concluded that the exis-
motion by modeling the hypocenter fault
tence of any active fault is negative, it is re-
and using the. fault parameter and the in-
quired to take only the trench type earth-
formation onthe ground and physical prop-
quake into consideration, and the design
erties of propagation routes (this method is
seismic motion is set using the design seis-
called fault analysis).
mic motion II for the trench type earth-
However, presently
the data necessary for analysis and the
quake.
analytical method are not sufficiently es-
(4) When it
has been concluded that the exis-
Therefore, the design seismic
tence of any active fault is unknown, the
motion is set by using the design seismic
design seismic motion is set using the
motion I decided based on the observation
above-mentioned design seismic motion I,
records of Hyogoken-Nanbu Earthquake,
from the viewpoint of obtaining conserva-
one of the recent largest inland type earth-
tive results for design, since it cannot be
quakes, or by fault analysis.
concluded that there is no active fault.
tablished.
Investigation of active fault near the design site (B)
Positive
Negative
No Design seismic motion II (E)
Design seismic motion I (D) Yes
Selection of seismic zone coefficient (G)
Selection of seismic zone coefficient (G)
Corrected design seismic motion II
Corrected design seismic motion I
Design seismic motion ill (F)
Decision of design seismic motion
* 1) If the design seismic motion III is smaller than the corrected design seismic motion II, the corrected design seismic motion II is used as the design seismic motion. Fig. 6.2.1
Design Seismic Motion Setting Flow
6-5
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
Fig. 6.2.2
Earthquake-Resistant Design Flow for High Pressure Gas Pipelines against Seismic Motions of Level 2
Design Seismic Motion I or II (set based on earthquake observation records)
Design Seismic Motion III (set by fault analysis)
.Natural Period of Ground of Surface Layer
4.H :EVsjOH j :T=-=-, V s = - - ' - - -
.Ma:cimum Velocity in the Ground of
v, H H ; Thickness of ground of surface layer (m)
ied depth of gas pipeline): v
V s ; Shear wave velocity in the ground of surface layer (m/s)
Maximum ground displacement: Uh
I r Elastic wave survey xC""", Sand L Clay Estimate from N value -.:::::::::: Sand Clay
Surface Layer at Design Site (at bur-
0.7 E . 0.6 0.7 E • 0.85 0.7 E • 6NO.2! 07 E12 • NO·078
.Apparent Wavelength of Seismic Motion :L=V·T V;Apparent propagation velocity of seismic motion
(2.5,800)
V (rn/s)
.Apparent Horizontal Propagation Velocity of Wave: V a. Apparent propagation hodograph
(0.15, 100)
b. Calculation of simple phase velocity c. Detailed analysis (Haske] matrix method, etc.)
T (s)
To calculate according to any of a, band c.
.Ground Displacement of Surface Layer 1tZ
.Ground Strain
. T· Sv : cos-
aa
V (cm/s)
(0.1, 8.0)
v ; Seismic zone
f ~7,50) (0.7, 100)
(0.1, 4.0)
coefficient z ; Buried depth of pipeline (m) Sv; Standard response velocity (cm/s)
T (s)
.
.Ground Strain of Uniform Ground :
E Gl=2 1t X
UhlL
•
Ground
Strain
of Irregular
Shallow
Ground: EG2= IE G12+ EG/ E G3: Ground strain caused by irregular shallow ground
(* *)
6-6
No
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
Design of Straight Pipe
Ground strain due to (*) or (**)
January, 2000
Design of Bend and Tee
Ground displacement due to (*) or (**)
E G
.Strain Transfer Coefficient
Uh
.Displacement Transfer Coefficient a * = q* • aa q* ; Coefficient considering sliding
between pipe and ground Relative displacement between pipe q. Coefficient considering sliding between
and ground : 6. = (1- a *) .
pipe and ground
Al =
~
KI E'A
~
; Ground spring constant in axial direction of pipe
• Strain of Pipe caused by earthquake E p = a • E G (a • E G < E y)
=
.Strain of Bend or Tee during Earthquake
(ex • E G ~ e y) E y; Yield strain of pipe material :
Ep
Uh
In the case of irregular shallow ground, the value at or near the place where the bend or tee is installed is used.
E B,T= f3
EG
E B,T=
B,T •
6. (f3 B,T~ 1.27 E y)
C· f3B,T ·6.(f3 B ,T > L
27 E
y)
f3 B,T ; Coefficient of conversion C ; Plastic state correction factor
.Allowable Strain : Allowable strain of straight pipe, bend and tee 3%
No
Examination of Design Modification
6-7
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
[B] Investigation ofActive Fault
January, 2000
(Description)
For investigation of any active fault, the
(1) The conclusion as to whether the existence
information concerning the position, prob-
of any active fault is "positive", "negative" or
ability, activity; etc. of any inland active fault
"unknown" can be made in reference to Ta-
likely to produce large seismic motions to the
ble 6.2. Table 6.2.2
planned pipeline is collected from existing
existence of any active fault is "positive",
documents.
"nezative" or "unknown" ....
(Description)
Conclusion "Positive"
(1) For any inland active fault, basically, the active faults belonging to probabilities I and II of "Active Faults in Japan (New Edition)" are investigated for comprehensive evaluation also in reference to the active fault list
"Negative"
stated in "Investigation and Observation Plan for Foundations Relating to Earthquakes",
Criterion for concluding that the
the earthquakes assumed in the
regional disaster prevention plan and other findings in the latest investigation and re-
"Unknown"
search results. (2) If any active fault found as a result of active fault investigation is found not to be imminent in activity and not to act during the service life of the pipeline,
it can be ex-
Criterion · It is judged that "The existence of any active fault likely to produce large seismic motions is positive." Fig. 6.2.3 shows the relation between the distance from an active fault and the magnitude of an earthquake. · It is judged that "The existence of any active fault likely to produce large seismic motions is negative." Fig. 6.2.3 shows the relation between the distance from an active fault and the magnitude of an earthauake. · It is not confirmed that there is no active fault in a plain covered with a thick sedimentary layer. ·A complicated earth structure is formed with boundaries of three plates gathering underground, as in the metrooolitan area.
(2) The boundary line of Fig. 6.2.3 is obtained
cluded from the investigation.
by calculating the weak ground conditions
[C] Judgment as to the Existence of Active
with a ground surface velocity of 64 cmls as
Fault
the boundary on the conservative side.
If
Whether the existence of any active fault
the shortest distance from the active fault
likely to give large seismic motions to the
concerned to the planned pipeline and the
planned pipeline is "positive", "negative" or
magnitude of the earthquake likely to be
"unknown" is concluded by taking the fol-
caused by the active fault exist on the left
lowing into consideration:
side of the boundary line,
(1) Distance of the planned pipeline from the
face velocity caused at the planned pipeline
the ground sur-
when the active fault aets is larger than 64
active fault
cm/s.
(2) Magnitude of earthquake estimated from
If they exist on the right, the ground
surface velocity is smaller than 64 em/s.
the length ofthe active fault
The surface ground velocity of 64 cm/s was obtained by converting 50 cm/s, which is the
6-8
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
response velocity of design seismic motion II
January, 2000
(Description)
caused by the trench type earthquake speci-
(1) The design seismic motion I was decided by
fied in "Design seismic motion II", into the
obtaining the velocity response spectrum on
ground surface velocity (50 x 4J 7[
= 64,
4J 7[:
the seismic base rock (engineering under-
coefficient for converting the response of
ground base rock) based on 16 observed
single-degree-of-freedom system into the re-
waves of two horizontal components at the
sponse of continuum).
hypocenter region and nearby (within 10 km from the active fault) eight sites of the
8
I I I I I II II
I
I
L
"Positive' I
I
I I I I
I
the non-excess probability.
[E] Design Seismic Motion II _.
~ .
I
o
I
Th~ _d~Sign seismic motion II is shown in
l!'lg.
(j.~.5. 300
.
~s
I
J0
20
30
40 .7-;50)
The shortest distance from an active fault, d (km)
0
Fig. 6.2.3 Criterion for concluding whether the existence of any active fault likely to produce large seismic motions is positive or negative
V (O.l.U
3 0.1
(3) As an example of the methods for estimating
Fig. 6.2.5
proposes the following formula:
V
The design seismic motion I is shown in
~
c~'e _ Co >
design
Course,
tion (December 1996) . Earthquake-resistant design (draft), Design Standard and Description of Railway Structures, Etc. (November 1998)
3Or--+-74--+++f+H--+-+-+-I v
[F] Design Seismic Motion III
~er; ~
Earthquake-resistant
Highway Bridge Specifications and Descrip-
II II
c-,
"'r
Velocity response spectrum of as-
ence to the two spectra.
[D] Design Seismic Motion I
a>
'.0
half of the design seismic motion I, in refer-
by Meteorological Agency
B
2.D
(1) The design seismic motion II was set at one
M : Magnitude of an earthquake specified
-.;
J.O
(Description)
L: Length ofthe active fault
c -
0.:5
sumed trench type earthquake
LoglOL = a.6M - 2.9
o>
0.2
Natural period of ground of surface layer T (5)
the magnitude of an earthquake, Matsuda
Fig. 6.2.4.
considering
I
I
I
5
I
Hyogoken-Nanbu Earthquake,
11111 11111 11111 1111I
I I I
I I
'Negative" .
I I
VI
,I
I
I
1.-1"
I
6
,
I I
{O.1.I.Q
I
The design seismic motion III is calculated
,
I 0..3
I
I 1.0
1.0
5.0
by fault analysis.
Natural period of ground of surface layer T (5)
Fig. 6.2.4 Velocity response spectrum of
(Description)
assumed inland type earthquake
(1) If the seismic motion calculated by fault
6-9
I
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
analysis is smaller than the corrected design
January, 2000
(Description) Fig. 6.2.6 shows the zone classification map
seismic motion II caused by the trench type earthquake at the planned pipeline, the cor-
for the seismic zone coefficient.
rected design seismic motion II is used as
(3) Ground Displacement and Ground Strain of Surface Layer
the design seismic motion.
[A] Natural Period of Ground of Surface Layer
[G] Seismic Zone Coefficient (1) The zone classification is the same as the classification specified in the Recommended
Practices
for
The basic natural period of ground of surface layer is obtained from the following formula:
4- H
Earthquake-
T=~
where
Vs
Resistant Design of High Pressure Gas
T: Natural period of ground of surface layer(s) H: Thickness of ground of surface layer
Pipelines (Japan Gas Association, March 1982).
n ~
(2) The seismic zone coefficient is the value
(=
Vs : Shear wave velocity in the ground of surface layer (rn/s)
Table 6 2 3 Seismic Zone Coefficient Seismic Zone Coefficient
Special A Zone
1.0
A Zone
0.8
B or C Zone
0.7
[
_
Vs; Shear wave velocity of
n
"" Vs - H
f;::
j
j
~:
j-th layer (mJs) Thickness of j-th layer
H
Special A Zone
m o .
§
Fig. 6.2.6
.
(m)
j=l
stated in Table 6.2.3 for each zone. Zone Classification
-_.
LH j)
AZone
BZone CZone
Zone Classification for Seismic Zone Coefficient
6-10
(m)
J
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
of Section 6.2.3 (2) [D]
[B] Apparent Wavelength of Seismic Motion
The apparent wavelength of seismic mo-
T: Natural period of ground of surface layer(s)
tion in the direction along the ground surface is obtained from the following formula:
z : Buried depth of pipeline (m) H: Thickness of ground of surface layer (m)
L= V' T
where L : Apparent wavelength of seismic motion in the direction along the
(2) When design seismic motion II is used, it
is obtained from the following formula:
ground surface (m)
U
V: Apparent propagation velocity of seismic
motion (m/s)
=~. Jr
h
2
T' v· S
VII
(T)' cos (
JrZ )
2H
where SVII(1): Response velocity of design
T: Natural period of ground of surface layer(s)
seismic motion II (cm/s), according to
The apparent propagation velocity of seismic motion is obtained from Fig. 6.2.7.
Fig. 6.2.5 of Section 6.2.3 (2) [E]
3000
II III
! Ii
2000
I,
1000
I I I I 1111
I
i
u,I .
I
!
500
!
,
i. : II
I
I
I
! i I!! I . /
I
/
I
!
!
I
i
i I ! 10
I
! I
I
Viii'!
II
I i
'
; I
/11 I
i III1
: !,:
1=(0.15,1~
,
!
50
I
0.5
0.2
1.0
II
I
,,
2.0
: 5.0
Natural period of ground of surface layer, T (s)
Fig. 6.2.7
Apparent propagation velocity of
(3) When design seismic motion III is used, the ground displacement of the surface layer at the buried position of the pipeline
of Uniform Ground The ground strain of surface layer in the case of uniform ground is obtained as follows: (1) When design seismic motion I is used, it is obtained from the following formula:
seismic motion [C] Ground Displacement of Surface Layer The ground displacement of surface layer
E G1
where
=V
E G1 :
is obtained as follows: obtained from the following formula: h
=~. Jr 2
•
E GIO •
1rZ) cos( 2H
Ground strain of surface layer in the case of uniform ground
(1) When design seismic motion I is used, it is
U
snecified for (1) - ...- - " ,.
[D] Ground Strain of Surface Layer in the Case
I
I
Hrf~ HI'l --- -- -
is directly calculated.
i
I
0.1
i
I
i
200
100
I I !
'rnp ntnpr i'lvmhnli'l - - - - - - - - - - -oJ ----- - - -
T' v· S. (T)' cos ( r I
JrZ )
2H
where U;,: Ground displacement of surface layer (em) v: Seismic zone coefficient, according to Sec-
tion 6.2.3 (2) [G] SVI(T): Response velocity of design seismic
v: Seismic zone coefficient, according to 6.2.3 (2) [G] E GIO :
Ground strain of surface layer of
design seismic motion I in the case of uniform ground, according to Fig. 6.2.8 (2) When design seismic motion II is used, it is obtained from the following formula: E Gl
=V
•
E GIlD •
1rZ) cos ( 2H
motion I (cm/s), according to Fig. 6.2.4 where
E GIlD:
Ground strain of surface
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
(4) Ground Strain ofIrregular Shallow
layer of design seismic motion II in the case of uniform ground, according to Fig.
Ground
6.2.9
In the case of irregular shallow ground, a
.§ "
0; __
ground strain larger than that in the uniform 1.0
,
U)~
,
:::~
.~] " r"
:::o
,.~
- '" -
rJJ '"
::
(0.1.0.102
-=
~
g
.:l .-
o
~
o:E
\Qj.o:~i
L..-ri !'N..,! I
,
,
0.0 2
,
,
I
,
i
iii
!
i
i
i I i ! ! !!! , Ii i ! i ! t i i !!
I
! ! i i1
I
j
I i
i ! ! !
! i
i
into account for earthquake-resistant design.
[Description
i
I
i
1
!
i
i
I I
!
i
J
Ground Strain of Irregular
(a) The ground strain caused in irregular shallow ground is calculated by superimposing the ground strain of uniform ground on the ground strain caused by inclined seismic
I
! ! ! ! ! 11 _'----'-....o.........I I I 0.01.-1-1---'---'---'---'---'-............._ 0.1 0.2 0.5 1.0 2.0 5.0
base rock.
Natural period of ground of surface layer, T (5)
Fig. 6.2.8
1J
Shallow Ground
,,
, !
!
ground can happen, and this must be taken
, !
I
i
!
I
,
, ,
i ii ,ii !i ! !~ ! i i ..... I i i i i i Ii , I (2..S.1i.16j I I ! i ! !! l i i
i
0.05
-=~
rJJ _.5
, I l1
OJ
'00
i
nVCQr-°.
~~
,
i
'. , ! lA
~
~ ,~ -g ~ c 0.1
,, , ,,
!
0.5 0
:l 0
~ E » .... 0.20
.~
January, 2000
Ground strain of surface layer
where
of design seismic motion I in the case of
cG2
=.J
g2 G1
cG3
=n
-0.3 (%)
E
+ c 2G3
G1: Ground strain of uniform ground,
according to 6.2.3 (3) [D] "Ground strain
uniform ground
of surface layer in the case of uniform , .~"'g 0.50 0;
Restriction of Soil
--.. --.. --.. --.. -+ --..
I
Pipe
I
Fig. 6.3.2 : Ground Displacement Input for Ground Conditions I, II, and IDa
~
O"v
__-
. . AE
~----=-_
1
Fig. 6.3.3: Bilinear Elastoplastic Model of Steel Material
Ground Displacement
--v> c.... ~
Ground Restraint Force --..-+-+-+--..-+
~
'-:
~~r--;:;U-----:=-----r-------------~
.3
:r.;
I >:?i
Fig. 6.3.4 : Ground Displacement Input on Piping Fixed at One End in Ground Condition IDb
~~-------------r""
-~~-.--.~--- ..-.... -..
--_ ....... - .......... -_ ..... - .. --- .... -_., I,
.............................................. .. ..'I
Fig. 6.3.5: Ground Displacement Input in Transverse Direction Under Ground Condition I, II, or ID a
6-21
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN
January, 2000
1 : Moment of inertia of cross-section (mm 4)
the plastic limit and the reduced elastic
k : Reduced coefficient of subgrade reaction
modulus (E) applied when calculating the
(Nzmm")
material's ability to absorb ground displace-
ii) Piping with localized drop in strength
ment, which depends upon the material, are
against bending moment (steel pipe with
shown below. 1) Steel pipe: Allowable strain .... £0=3 [%]
screwed joint) Llv=
.fie
4
Jr
EI
/
~4EI --M kD
Reduced elastic modulus
.... E =3.0X 104 [N/mm2J
0
2) Ductile cast-iron pipe : Allowable strain.... £0=2 [%]
Where, M o : Mome.it atthe location of localized drop in strength (N . mm)
Reduced elastic modulus
E : Elastic modulus (N/mm~
.... E =3.0 X 104 [Nzmm'']
The capability to absorb ground displace-
3) Polyethylene pipe : Allowable strain .... £0=20 [%]
ment when the pipe is fixed to structure under Ground Condition J:Ifu, as in Fig. 6.3.6, is
Reduced elastic modulus
displacement that the pipe can absorb when
.... E =3.0 X Hf [N/mmZ]
displacement concentrates at the border of
When, however, reduced elastic modulus is
the structure and ground.
inapplicable for steel or ductile cast-iron pipe,
(3) Capability of 3-D piping to Absorb
Young's modulus that is within the range of
Ground Displacement (Llu)
elasticity is applied.
The capability of 3-D piping system comprised oflow - pressure service and internal
Steel pipe: 2.1 x lOS [Nzmm']
pipes under Ground Condition I, Il , or ma
Ductile cast-iron pipe: 1.6 X lOS [N'mnr'] Coefficient A used to determine the tan-
is ground displacement that the piping can
gent modulus (AE ) used to calculate elastic-
absorb at the displacement shown in Fig.
ity of steel pipe is founded upon the following:
6.3.7.
--1 =7.1 X 10-3
The absorption capability of a 3-D piping
(2) Allowable Displacement for Mechanical
system buried under Ground Condition Illb
Joints and Expansion Fittings
and fixed at one end to a structure is ground
Standard displacement for expansionjoints
displacement that can be absorbed when the ground displacement shown in Fig. 6.3.4 is
such as mechanical and flexible joints for
applied.
connecting pipes in ways other than welding is the official value specified under JIS or
If no nominal
6.3.6 Allowable Strain and Allowable
other equivalent standards.
Displacement (1) Allowable Strain in Pipe Material (£0)
value is found, it is determined as the displacement that removes airtightness or inflicts serious damage or deformation upon a ma-
and Elastic Modulus (E) The Allowable strain (£0) that is set over
jor part of the joint.
6-22
EARTHQUAKE RESISTANT DESIGN CODES IN JAPAN January, 2000
................. "..f.
.
V
6.v
Fig. 6.3.6 : Ground Displacement Input in Transverse Direction for Piping Fixed at One End Under Ground Condition ill b
Location of Ground Displacement Input
Pwad
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