The effective plate width for a continuous stiffener subjected to longitudinal and transverse stress and shear is calculated as follows:
CEK-A
1
Note:
2
Known values Calculated values Final results Known values: l
4 00 000 mm
s
1 00 000 mm
t
20 mm
rw g d fy E
1025 1025.0 .00 0 kg/ kg/m^3 9. 9.81 81 m/s /s^2 ^2 15.00 m 300.00 MPa 200.00 Gpa
3 Where: plate lleength or or st stiffener le len gt gth
Loadings:
plate w wiidth, stiffen er er sp spacing.
s x,Sd x,Sd
180. 180.00 00 MPa MPa
s y,Sd
50.0 50.00 0 MPa
Where: ax axia iall st stre ress ss in in pl plat atee an and d stif stiffe fene nerr wi with th ccom ompr pres essi sive ve sstr tres esse sess as pos posit itiv ivee
trans ransv ver erse se stre stress ss in p pllate an and d ssttif ifffen ener er
plate thickness
pSd 150828. 150828.75 75 Pa=N Pa=N/m^2 /m^2 design design lateral lateral force, force, for this case case is the hydrosta hydrostatic tic pressure pressure at d
wat ater er dens densiity gra gravi vity ty acc ccel eleerat ratio ion n hydrostatic pressure depth
pSd
0.15 0.15 MP MPaa
Reduced plate slenderness:
characteristic yield strength Young modulus of elasticity
Where:
1.017 [] reduced plate slenderness in longitudinal direction 2.130 [] reduced plate slenderness in transverse direction 0.673, then: Cxs= 0.771 [] > where: Cxs is reduction factor due to stresses in the longitudinal direction
Since The reduction factor due to lateral load, k p:
CEK-A
0.24 MPa; it means pSd
Thus k p
1. 1.00 000 0 []
Since, µ (1) (2)
0.405 [], and 1.000 [] 0.198 [] []
(3)
=
s, then k l=
Since k g
>
LG, then k g
axial axial stress stress in pla plate te and stiffe stiffener ner with with com compre pressi ssive ve stress stresses es as pos positi itive ve 5.59 [], where k l is buckling factor for plate between stiffeners. 13.49 [], where k G is buckling factor for plate with the stiffeners removed.
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