10. Logging While Drilling
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Well Control Lesson 10 Logging While Drilling (LWD)
Logging While Drilling
Sonic Travel Time
Resistivity and Conductivity
Eaton’s Equations (R, C, ∆ t, dc)
Natural Gamma Ray
Other… 2
Logging While Drilling (LWD) The
parameters obtained with LWD lag penetration by 3’ to 60’, depending on the location of the tool. Some tools have the ability to “see” ahead of the bit.
These
are most commonly used for Geo-steering, but can be used in detection of abnormal pressure. 3
Logging While Drilling
Any log that infers shale porosity
can indicate the compaction state of the rock, and hence any abnormal pressure associated with undercompaction.
4
Logging While Drilling
Most of the published correlations are based on sonic and electric log data.
Density logs can also be used if sufficient data are available.
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Pore Pressure Gradient vs. difference between actual and normal sonic travel time From Hottman and Johnson LA Upper TX Gulf Coast tf /i
s p , g
p
to –
tn,
sec/ft
6
Matthews and Kelly
Normal
tf /i
s p , g
p
to –
tn,
sec/ft
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Relationships vary from area to area and from age to age But, the trends are the same. tf /i
s p , g
p
to –
tn,
sec/ft
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Resistivity and Conductivity The
ability of rock to conduct electric current can be used to infer porosity.
Resistivity
-- ohm-m2/m
or ohm-m Conductivity
-- 10-3m/ohm-m2 or millimhos/m 9
Resistivity and Conductivity Rock
grains, in general, are very poor conductors.
Saline
water in the pores conducts electricity and this fact forms the basis for inferring porosity from bulk R or C measurements.
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Resistivity and Conductivity Under
normal compaction, R increases with depth.
Deviation
from the normal trend suggests abnormal pressure
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Resistivity and Conductivity FR
= Ro/Rw
FR = formation resistivity factor
Ro = resistivity of watersaturated formation
Rw = resistivity of pore water 12
Resistivity of formation water Rw
reflects the dissolved salt content of the water, and is dependant upon temperature. Rw2
=R
T + 6.77 T + 6 . 77 1
w1
2
o
where T1 and T2 are in F
Equation
shows that Rw decreases with increasing temperature, and consequently, decreases with depth.
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Porosity,
Porosity of water-saturated rock,
1/ m
aFR
-0.5 R
If a = 1, and m = 2, then φ = F
So, φ = (Ro/Rw)-0.5
Rw in shales cannot be measured directly so Rw in a nearby sand is used instead.
Ro would tend to increase with increasing depth under normally pressured conditions. See Fig. 2.63. 14
Fig. 2.63 – Normal Compaction
t f ht p e D
,
R
15
Example 2.20 Rw estimated from nearby well. Estimate the pore pressure at 14,188 ft using Foster and Whalen’s techinque. So, at 14,188 ft, FR
R o
0.96
R w
0.034
FR = 28.24
16
Using Eaton’s Gulf Coast correlations, σ ob = 0.974 psi/ft or 13,819 psig at 14,188’ Eq. Depth = 8,720’ σ obe = 0.937 psi/ft or 8,170 psig at 8,720’
pne = 0.465*8,720 Transition at ~11,800’
= 4,055 pp = ppe + (σ
ob
-σ
obe
)
= 4,055+(13,816-8,17 4,055+(13,816-8,171) 1) = 9,703 psig 17
Fig. 2.65 -Hottman & Johnson’s upper Gulf Coast Relationship between shale resistivity and pore pressure
G p, psi/ft
R /R R /R
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Example 2.21 Matthews and Kelly Determine the transition depth and estimate the pore pressure at 11,500’
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Example 2.21 Fig. 2.67 Transition is at ~9,600 ft. At 11,500 ft: Co = 1,920, and Cn = 440 Co/Cn = 1,920 / 440 = 4.36 gp = 0.81 psi/ft (Fig 2.66)
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Fig. 2.66 gp = 0.81 psi/ft ρ
p
= 15.6 ppg
pp = 9,315 psig
4.36 21
Eaton’s Equations 3
gp
g ob
g ob
gn
tn
Eq. 2.34
to 1. 2
gp
g ob
g ob
gn
R o
Eq. 2.35
R n 1. 2
gp
g ob
g ob
gn
Cn
Eq. 2.36
Co 1.2
gp
g ob
g ob
gn
d co d cn 22
Eaton’s Equations These
equations differ from the earlier correlations in that they take into consideration the effect a variable overburden stress may have on the effective stress and the pore pressure.
Probably
the most widely used of the log-derived methods
Have
been used over 20 years 23
Example 2.22 In
an offshore Louisiana well, (R o/Rn) = 0.264 in a Miocene shale at 11,494’. An integrated density log indicates an overburden stress gradient of 0.920 psi/ft. Estimate the pore pressure.
Using
Eaton’s technique
Using
Hottman and Johnson’s 24
Solution Eaton From
gp
Eq. 2.35, gp = gob - (gob - gn)(Ro/Rn)1.2
= 0.920 - (0.920 - 0.465)(0.264)
1.2
gp = 0.827 psi/ft 25
Solution
Hottman & Johnson
Rn/Ro = 1/(0.264) = 3.79
From Fig 2.65, we then get gp = 0.894 psi/ft
Difference = 0.894 – 0.827 = 0.067 psi/ft
Answers differ by 770 psi or 1.3 ppg
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Discussion Actual
pressure gradient was determined to be 0.818 psi/ft!
In
this example the Eaton method came c ame within 104 psi or 0.17 ppg p pg equivalent mud density of measured values
This
lends some credibility to the Eaton method. 27
Discussion In
older sediments, exponent may be lowered to 1.0 for resistivities.
Service
companies may have more accurate numbers for exponents.
28
Natural Gamma Ray Tools
measure the natural radioactive emissions of rock, especially from:
Potassium
Uranium
Thorium
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Natural Gamma Ray The
K40 isotope tends to concentrate in shale minerals thereby leading to the traditional use of GR to determine the shaliness of a rock stratum.
It
follows that GR intensity may be used to infer the porosity in shales of consistent minerology 30
Natural Gamma Ray Pore
pressure prediction using MWD is now possible (Fig. 2.68).
Lower
cps (counts per second) may indicate higher porosity and perhaps abnormal pressure.
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Fig. 2.68
Natural Gamma Ray In normally pressured shales the cps increases with depth Any departure from this trend may signal a transition into abnormal pressure
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Pore pressure gradient prediction from observed and normal Gamma Ray counts
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Example 2.23 From table 2.17, determine the pore pressure gradient at 11,100 ft using Zoeller’s correlation. Use the first three data points to establish the normal trend line.
34
At 11,100’ NGRn / NGRo 57/42
= 1.36
From below, gp = 0.61 psi/ft or 11.7 ppg ppg
35
Effective Stress Models Use
data from MWD/LWD
Rely
on the effective-stress principle as the basis for empirical or analytical prediction
Apply
log-derived petrophysical parameters of the rock to a compaction model to quantify effective stress
Knowing
the overburden pressure, the pore pressure can then be determined 36
Dr. Choe’s Kick Simulator
Take a kick
Circulate the kick out of the hole
Plot casing seat pressure vs. time
Plot surface pressure vs. time
Plot kick size vs. time
etc. 37
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