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Accelerated Higher Order Boundary Element Method for Wave Diffraction/Radiation Problems and Its Applications

机译:加速高阶边界元方法对波衍射/辐射问题及其应用

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This paper presents an accelerated higher order boundary element method for wave diffraction/radiation problems and its applications, especially for wave response analysis of VLFS (Very Large Floating Structures). The Fast Multipole Method (FMM) has been implemented on the higher order boundary element code using 8-node quadrilateral element. The method utilizes an iterative solver, multipole expansion of Green's function, and hierarchical algorithm using quadrant-tree. For solving hydroelastic problem efficiently using iterative solver, a new algorithm, where the equations of motions representing plate vibration are solved at each iterative step, has been introduced. The numerical benchmark calculations have shown the efficiency of the method both in storage requirement of O(N) and computation time of O(N log N), where N is the number of unknowns for the velocity potential.
机译:本文提出了一种加速的高阶边界元法,用于波衍射/辐射问题及其应用,特别是对于VLF的波反应分析(非常大的浮动结构)。使用8节点四边形元素在高阶边界元件代码上实现了快速的多极方法(FMM)。该方法利用迭代求解器,绿色函数的多极扩展,以及使用象限树的分层算法。为了用迭代求解器有效地解决水源问题,一种新的算法,在每个迭代步骤中解决了代表板振动的运动方程的算法。数值基准计算已经示出了在O(n)的存储要求中的方法的效率和O(n log n)的计算时间,其中n是速度势的未知数。

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