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

机译:波衍射/辐射问题的加速高阶边界元方法及其应用

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This paper presents an accelerated higher order boundary elementmethod for wave diffraction/radiation problems and its applications,especially for wave response analysis of VLFS (Very Large FloatingStructures). The Fast Multipole Method (FMM) has been implementedon the higher order boundary element code using 8-node quadrilateralelement. The method utilizes an iterative solver, multipole expansionof Green’s function, and hierarchical algorithm using quadrant-tree.For solving hydroelastic problem efficiently using iterative solver, anew algorithm, where the equations of motions representing platevibration are solved at each iterative step, has been introduced. Thenumerical benchmark calculations have shown the efficiency of themethod both in storage requirement of O(N) and computation time ofO(N log N), where N is the number of unknowns for the velocitypotential.
机译:本文提出了一种用于波衍射/辐射问题的加速高阶边界元方法及其应用,特别是用于VLFS(超大型浮体结构)的波响应分析。快速多极方法(FMM)已使用8节点四边形元素在较高阶的边界元素代码上实现。该方法利用迭代求解器,格林函数的多极展开和使用象限树的分层算法。为了使用迭代求解器有效地解决水弹性问题,引入了一种新算法,该算法在每个迭代步骤都求解了代表板振动的运动方程。数值基准计算已表明该方法在O(N)的存储需求和O(N log N)的计算时间上均有效,其中N是速度势的未知数。

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