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Efficiency of Trigonometric and Eigen Function Methods for Simulating Ocean Wave Profile

机译:三角函数和本征函数方法模拟海浪剖面的效率

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The series representation of ocean wave surface elevation profile using an existing spectral energy density can be achieved by linear superposition of terms in an expansion. This study demonstrates that the use of Karhunen-Loeve (K-L) expansion in which the eigenfunctions of Prolate Spheroidal Wave Functions (PSWFs) are used can be correlated with Fourier and constrained new wave approach in terms of computer cost required (3.225x103s, 3.0615x103s and 1.3221x104s respectively) in the wave simulation (maximum difference of 0.007% and minimum of 0.077%). It have also been demonstrated that the use of K-L with PSWFs can significantly reduce the number of the terms required to represent the wave which can greatly reduce the computational effort required in the statistical analysis of response from large offshore structures.
机译:使用现有频谱能量密度的海浪表面高程剖面的系列表示可以通过展开中各项的线性叠加来实现。这项研究表明,在需要计算机成本方面,使用Karhunen-Loeve(KL)展开式(其中使用了扁长球面波函数(PSWF)的本征函数)可以与Fourier和受约束的wave方法相关联(3.225x103s,3.0615x103s和分别为1.3221x104s)(最大差异为0.007%,最小差异为0.077%)。还已经证明,将K-L与PSWF一起使用可以显着减少代表波浪所需的项数,从而可以大大减少大型海上结构的响应统计分析所需的计算量。

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