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首页> 外文期刊>International journal of applied mechanics >The Improved Interpolating Complex Variable Element Free Galerkin Method for Two-Dimensional Potential Problems
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The Improved Interpolating Complex Variable Element Free Galerkin Method for Two-Dimensional Potential Problems

机译:用于二维潜在问题的改进的内插复杂可变元素游泳径方法

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In this paper, the improved interpolating complex variable moving least squares (IICVMLS) method is applied, in which the complete basis function is introduced and combined with the singular weight function to achieve the orthometric basis function. Then, the interpolating shape function is achieved to construct the interpolating trial function. Incorporating the IICVMLS method and the Galerkin integral weak form, an improved interpolating complex variable element free Galerkin (IICVEFG) method is proposed to solve the 2D potential problem. Because the essential boundary conditions can be straightaway imposed in the above method, the expressions of final dispersed matrices are more concise in contrast to the non-interpolating complex variable meshless methods. Through analyzing four specific potential problems, the IICVEFG method is validated with greater computing precision and efficiency.
机译:在本文中,应用改进的内插复数变量移动最小二乘(IICVMLS)方法,其中引入完整的基函数并与单数重量函数组合以实现差值基函数。 然后,实现内插形状函数以构建内插试验功能。 提出了一种掺入IICVMLS方法和Galerkin积分弱形式,提出了一种改进的内插复杂可变元素免费Galerkin(IicveFG)方法来解决2D潜在问题。 因为在上述方法中可以直接地施加基本边界条件,所以与未插入的复合变量无啮合方法相反,最终分散矩阵的表达更简洁。 通过分析四个特定的潜在问题,通过更高的计算精度和效率验证了IICVEFG方法。

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