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A PARALLEL DOMAIN DECOMPOSITION BOUNDARY ELEMENT METHOD TECHNIQUE FOR LARGE-SCALE TRANSIENT HEAT CONDUCTION PROBLEMS

机译:大规模瞬态导热问题的平行域分解边界元方法技术

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In this paper, we develop a parallel domain decomposition Laplace transform BEM algorithm for the solution of transient heat conduction problems. The original domain is decomposed into a number of sub-domains, a procedure is described to provide a good initial guess for the domain interface temperatures, and an iteration is carried out to satisfy continuity of temperature and heat flux at the domain interfaces. The decomposition procedure significantly reduces the size of any single problem to be tackled by the BEM, significantly reduces the overall storage and computational burden, and renders the application of the BEM to modeling large transient conduction problem feasible on modest computational platforms. The procedure is readily implemented in parallel and applicable to 3D problems. Moreover, as the approach described herein readily allows adaptation and integration of traditional BEM codes, it is expected that the domain decomposition approach coupled to parallel implementation should prove very competitive to alternatives proposed in the literature such as fast multipole acceleration methods that require a complete re-write of traditional BEM codes.
机译:在本文中,我们开发了一个平行域分解LAPLACE变换BEM算法,用于解决瞬态导热问题。原始域被分解为多个子域,描述了一种过程,以提供域界面温度的良好初始猜测,并且执行迭代以满足域接口处的温度和热通量的连续性。分解过程显着降低了BEM所解决的任何单个问题的大小,显着降低了整体存储和计算负担,并使BEM在适度的计算平台上建模了大型瞬态传导问题。该过程易于并行实施,适用于3D问题。此外,由于本文描述的方法容易允许传统BEM代码的适应和集成,因此预期耦合到并行实现的域分解方法应该对文献中提出的替代方案来说非常竞争,例如需要完整的重新的快速多极加速方法 - 传统的BEM代码。

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