Fatigue analysis in the frequency domain

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SUMMARY

This discussion focuses on fatigue analysis in Tension Leg Platforms (TLPs) using Response Amplitude Operators (RAOs) to assess wave forces on mooring tendons. The Jonswap spectrum for the North Sea, with a peakness factor of 3.3, is utilized to derive significant wave height (Hs) and peak period (Tp). The analysis distinguishes between instant forces from waves and cyclical loading, emphasizing that tendons experience continuous tension due to buoyancy, with vertical forces being cyclical and horizontal forces being instant only in specific conditions, such as breaking waves.

PREREQUISITES
  • Understanding of Tension Leg Platforms (TLPs)
  • Familiarity with Response Amplitude Operators (RAOs)
  • Knowledge of Jonswap spectra and its application in marine environments
  • Basic principles of fatigue analysis and S-N curves
NEXT STEPS
  • Research methods for calculating fatigue in tendons using RAOs
  • Study the derivation of S-N curves from wave loading data
  • Explore the impact of buoyancy and fluid drag on TLP performance
  • Investigate the effects of breaking waves on structural loading in marine environments
USEFUL FOR

Marine engineers, structural analysts, and researchers focused on offshore platform design and fatigue assessment will benefit from this discussion.

Dimis414
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Assuming that a TLP platform is examined and the wave forces acting on the tendons of the mooring lines are presented in RAOs (as a function of wave frequency). Using Jonswap spectra for North sea (i.e peakness factor equal to 3.3) we can obtain Hs (significant wave height); Tp (peak period) and the acting forces on the tendons for the specific location. These forces are instant forces from waves but not cyclic loading. The question is how to calculate fatigue in the tendons from these RAOs values, and how to produce S-N curves from RAOs values.
 
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If this is a TLP (Tension Leg Platform) retained by tendons there are two planes of wave loading, vertical due to buoyancy and horizontal due to fluid drag on the submerged portion of the floating structure and its anchoring tendons will always be in tension due to the structure buoyancy.
Only in the case of breaking waves would any instant horizontal forces as opposed to cyclical be expected; and, the vertical component due to structure buoyancy would be expected to be cyclical, except for the case where the wave crest would suddenly encounter the bottom of some significant horizontal face on the structure.

Please clarify your "instant forces but not cyclical" statement.
 

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