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A strategy for modeling 3D piecewise homogeneous regions and solving boundary value problems by generalized PIES

机译:一种模拟3D分段均匀区域的策略,广义馅饼解决边界值问题

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The purpose of this paper is to generalize the parametric integral equation system (PIES) to three-dimensional piecewise homogeneous regions. Generalization is at the level of numerical solving of PIES as a results of combining properly modeled subregions with different parameters. The effectiveness of solving problems with homogeneous areas modeled using various differential equations was studied in previous works. To model the geometry of subregions we have used flat and curved surfaces. In order to check the reliability and effectiveness of the proposed method several examples were solved. These examples refer to 3D boundary problems modeled by Laplace's and Navier-Lame differential equations.
机译:本文的目的是将参数整数方程系统(PIE)概括为三维分段均匀区域。泛化是馅饼数值求解的水平,作为将具有不同参数的适当建模的子区域组合的结果。在以前的作品中研究了使用各种微分方程建模的均匀区域解决问题的有效性。为了模拟我们使用的诸如平坦和弯曲的表面的次区域的几何形状。为了检查所提出的方法的可靠性和有效性,解决了几个例子。这些示例是指拉普拉斯和Navier-Lame微分方程建模的3D边界问题。

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