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Unsteady seepage analysis using local radial basis function-based differential quadrature method

机译:基于局部径向基函数的微分求积法进行非定常渗流分析

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摘要

Numerical simulation of two-dimensional transient seepage is developed using radial basis function-based differential quadrature method (RBF-DQ). To the best of the authors' knowledge, this is the first application of this method to seepage analysis. For the general case of irregular geometry and unstructured node distribution, the local form of RBF-DQ was used. The multiquadric type of radial basis functions was selected for the computa tions, and the results were compared with analytical, finite element method, and existing numerical solutions from the literature. Results of this study show that localized RBF-DQ can produce accurate results for the analysis of seepage. The method is meshfree and easy to program, but as with previous applications of RBFs, requires careful selection of suitable shape parameters. A practical method for estimating suitable shape parameters is dis cussed. For time integration, Crank-Nicolson, Galerkin and finite difference methods were applied, leading to stable results.
机译:利用基于径向基函数的微分求积法(RBF-DQ),对二维瞬态渗流进行了数值模拟。据作者所知,这是该方法在渗流分析中的首次应用。对于不规则几何形状和非结构化节点分布的一般情况,使用RBF-DQ的局部形式。选择径向函数的二次方型进行计算,并将结果与​​分析方法,有限元方法和文献中已有的数值解进行比较。这项研究的结果表明,局部RBF-DQ可以为渗流分析产生准确的结果。该方法无网格且易于编程,但是与RBF的先前应用程序一样,需要仔细选择合适的形状参数。讨论了一种估计合适形状参数的实用方法。对于时间积分,使用了Crank-Nicolson,Galerkin和有限差分方法,从而获得了稳定的结果。

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