The main idea of this article is obtain the numerical solution of the two-dimensional ZK–BBM equation. We construct the solution by using different approach'/> A Meshless Method Using Radial Basis Functions for the Numerical Solution of Two-Dimensional ZK–BBM Equation
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A Meshless Method Using Radial Basis Functions for the Numerical Solution of Two-Dimensional ZK–BBM Equation

机译:一种无径向函数对二维ZK-BBM方程数值解的无网函数的方法

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AbstractThe main idea of this article is obtain the numerical solution of the two-dimensional ZK–BBM equation. We construct the solution by using different approach, that is based on using collocation points. The solution is based on using the thin plate splines radial basis function, which builds an approximated solution with discretizing the time and the space to small steps. we use a predictor–corrector scheme to avoid solving the nonlinear system. The results of numerical experiments are compared with analytical solutions to confirm the accuracy and efficiency of the presented scheme.
机译:<标题>抽象 ara id =“par1”>本文的主要思想是获得二维ZK-BBM方程的数值解。 我们通过使用不同的方法来构造解决方案,即基于使用配对点。 该解决方案基于使用薄板样条径向基函数,该径向基函数构建近似的解决方案,其中将时间和空间离散到小步骤。 我们使用预测校正器方案来避免求解非线性系统。 数值实验的结果与分析解决方案进行比较,以确认所提出的方案的准确性和效率。

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