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Voxel-based Analysis of Electrostatic Fields in Virtual-human Model Duke using Indirect Boundary Element Method with Fast Multipole Method

机译:基于体素的虚拟人模型Duke中的静电场分析使用间接边界元法利用快速多极法

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摘要

The voxel-based indirect boundary element method (IBEM) combined with the Laplace-kernel fast multipole method (FMM) is capable of analyzing relatively large-scale problems. A typical application of the IBEM is the electric field analysis in virtual-human models such as the model called Duke provided by the foundation for research on information technologies in society (IT'IS Foundation). An important property of voxel-version Duke models is that they have various voxel sizes but the same structural feature. This property is useful for examining the O(N) and O(D-2) dependencies of the calculation times and the amount of memory required by the FMM-IBEM, where N and D are the number of boundary elements and the reciprocal of the voxel-side length, respectively. In this paper, the dependencies were confirmed by analyzing Duke models with voxel-side lengths of 5.0, 2.0, LO, and 0.5 mm. The finest model had 2.2 billion voxels and 61 million square elements. In addition, a technique that improves the convergence performance of the linear equation solver by considering the non-uniqueness of the electric potential is proposed, and its effectiveness is demonstrated.
机译:基于Voxel的间接边界元方法(IBEM)与Laplace-kernel快速多极方法(FMM)相结合,能够分析相对大的问题。 IBEM的典型应用是虚拟人体模型中的电场分析,例如由社会信息技术研究的基础(IT'IS基金会)的基础提供的型号。 Voxel-Version Duke模型的一个重要属性是它们具有各种体素大小而是相同的结构特征。此属性对于检查计算时间的O(n)和O(d-2)依赖性以及FMM-IBEM所需的内存量,其中N和D是边界元素的数量和互换体素侧长度分别。在本文中,通过分析具有5.0,2.0,LO和0.5mm的体素侧长度的Duke模型来确认依赖性。最好的模型有22亿个体素和6100万平方元素。另外,提出了一种通过考虑电位的非唯一性来提高线性方程求解器的收敛性能的技术,并证明其有效性。

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