MATHIEU STABILITY IN THE DYNAMICS OF TLP's TETHERS
CONSIDERING VARIABLE TENSION ALONG THE LENGTH
Author(s)
Simos, A.M. & Pesce, C.P.
Abstract
— The trend in applying TLPs (Tension Leg Platforms) in deep
waters and the necessity of reduction of the usually high values of pretension
make the effect of variable tension in tethers dynamics more significant. This
work presents a dynamic modeling of TLP's tethers considering the tension
variation along the length due to the submerged weigh.
The modal analysis considers a linear cable equation for tether modeling
submitted to tension which varies linearly along its length. The standard
Sturm-Liouville problem is solved by transforming it into a modified Bessel
equation form. A Mathieu stability analysis is then performed so one can
obtain the amplitudes of tethers vibrations and verify possibly
Keywords
Related Book
Other papers in this volume
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