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Desingularized boundary integral equations and their applications in wave dynamics and wave–body interaction problems

机译:异化边界积分方程及其在波浪动力学和波体相互作用问题中的应用

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Over the past 30 years or so, desingularized boundary integral equations (DBIEs) have been used to study water wave dynamics and body motion dynamics. Within the potential flow modeling, unlike conventional boundary integral methods, a DBIE separates the integration surface and the control (collocation) surface, resulting in a BIE with non-singular kernels. The desingularization allows simpler and faster numerical evaluation of the boundary integrals, and consequently faster numerical solutions. In this paper, derivations of different forms of DBIEs are given and the fundamental aspects and advantages of the DBIEs are reviewed and discussed. Numerical examples of applications of DBIEs in wave dynamics and body motion dynamics are given and the outlook of future development of the desingularized methods is discussed.
机译:在过去的30年左右的时间里,使用异化边界积分方程(DBIE)来研究水波动力学和人体运动动力学。在势流建模中,与传统的边界积分方法不同,DBIE将积分表面和控制(并置)表面分开,从而导致具有非奇异内核的BIE。去单数化允许对边界积分进行更简单,更快速的数值评估,从而实现更快的数值解。在本文中,给出了不同形式的DBIE的派生,并回顾和讨论了DBIE的基本方面和优点。给出了在波浪动力学和人体运动动力学中应用DBIE的数值例子,并讨论了去单一化方法的未来发展前景。

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