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A meshless solution of two-dimensional unsteady flow

机译:二维非定常流动的无网格解

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The boundary element method (BEM) is a very useful numerical method for groundwater flow models. Particularly, this method was used to solve problems in homogeneous domains. However, it presents even greater difficulties than the other numerical methods when coping with non-homogeneities which are so characteristic in the groundwater hydraulics. Recently, meshless method which is based on a local boundary integral approach is introduced. It uses distributed nodal points, covering the domain. These points can be randomly spread over the domain. Every node is surrounded by a simple surface centered at the collocation point and the boundary integral equation is written on this local boundary. The unknown variables, in the local sub-domains, are approximated by some of the interpolation method. In this paper the combination of radial basis functions and the dual reciprocity method is used to solve the time-dependent groundwater flow.
机译:边界元法(BEM)是用于地下水流模型的非常有用的数值方法。特别是,此方法用于解决齐次域中的问题。但是,在应对非均质性问题时,它比其他数值方法面临更大的困难,而非均质性是地下水水力学中的典型特征。最近,介绍了一种基于局部边界积分法的无网格方法。它使用覆盖节点的分布式节点。这些点可以随机分布在整个域上。每个节点都由一个以并置点为中心的简单曲面围绕,并且边界积分方程写在此局部边界上。局部子域中的未知变量通过某些插值方法进行近似。本文采用径向基函数和对偶互易方法相结合来求解随时间变化的地下水流。

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