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Effect of local support configuration on the precision of numerical solutions of Poisson equation obtained with differential quadrature method

机译:局部支撑结构对微分求积泊松方程数值解精度的影响

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Numerical solutions of the Poisson equation are obtained by applying the local differential quadrature method (LDQM) with two types of support and their influence on the quality of such solutions is verified. In order to do this, root mean square errors for the approximations with both supports are obtained and their dependence with the density of nodes is studied. We find out that the best accuracy obtained with one type of local support is due to the smaller condition numbers of the linear systems yielded.
机译:泊松方程的数值解是通过在两种类型的支持下应用局部微分正交方法(LDQM)获得的,并验证了它们对这种解的质量的影响。为此,获得了具有两个支撑的近似值的均方根误差,并研究了它们与节点密度的相关性。我们发现,用一种类型的局部支持获得的最佳精度是由于产生的线性系统的条件数较小。

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