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ssc-367 - Ship Structure Committee

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The stressmodel parametersdiscussedabove are summarizedon Figure<br />

3-5. A summary of empirical equations, parametric study results<br />

obtained by using applicable empirical equations for T, K and X<br />

joints, and an illustrative finite element analyses results for a<br />

complex joint are presented in Appendix C.<br />

3.2.4 Stress History Model Parameters<br />

The wave scatterdiagram and wave directionalitydata are necessary<br />

whether a deterministic or a spectral analysis technique is used.<br />

In a deterministicanalysiswave exceedance curves are generated in<br />

each wave direction and used with the hot-spot stresses to obtain<br />

the stress exceedance curves.<br />

For a spectral fatigue analysis, a scatter diagram and the<br />

directional probability is used with wave or wind spectrato obtain<br />

the stress spectrum from hot-spot stresses. These parameters are<br />

summarized on Figure 3-6. Stress History Models are discussed<br />

further in Section 6.<br />

3.2.5 FaticiueDamaqe Comtmtation Parameters<br />

Many parameters affect the fatigue life computation. Some, such as<br />

stress sequence, maintenance and repairs, lapses in corrosion<br />

protection, etc., are not accounted for in fatigue damage<br />

computation. Fatiguedamage is characterizedby an accumulationof<br />

damage due to cyclic loading, with fatigue failure occurring when<br />

the accumulateddamage reaches the critical level. To evaluate the<br />

damage, the stress-time history is broken into cycles from which a<br />

distribution of stress ranges is obtained. The variable-amplitude<br />

stress range distribution is divided into constant-amplitudestress<br />

range blocks, Sri, to allow the use of constant-amplitude S-N<br />

curves.<br />

3-15

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