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Mesh-Free Analysis of Electrostatic Problems Using the Convex Approximation

机译:使用凸近似法对静电问题进行无网格分析

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摘要

In this paper, a two-dimensional mesh-free formulation using a first-order convex approximation is presented for the analysis of electrostatic problems. The generalized mesh-free approximation method is employed to construct the first-order convex approximation which exhibits a weak Kronecker-delta property at the boundary and allows a direct enforcement of essential boundary conditions. A two by two Gaussian quadrature rule based on finite element mesh is utilized for the domain integration of mesh-free discrete equation. One numerical example is analyzed to demonstrate the accuracy of the proposed formulation and comparison is made with the analytical and finite element solutions.
机译:本文提出了使用一阶凸近似的二维无网格公式,用于分析静电问题。采用广义的无网格逼近方法来构造一阶凸逼近,该一阶凸逼近在边界处表现出较弱的Kronecker-delta性质,并允许直接执行基本边界条件。利用基于有限元网格的二乘二高斯正交规则对无网格离散方程进行域积分。分析了一个数值示例,以证明所提出的公式的准确性,并与解析和有限元解决方案进行了比较。

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