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A local integral equation formulation to solve coupled nonlinear reaction-diffusion equations by using moving least square approximation

机译:用移动最小二乘近似法求解耦合的非线性反应扩散方程的局部积分方程

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摘要

A new procedure is developed for the numerical solution of the nonlinear reaction-diffusion equations responsible for appearance of diffusion driven instabilities. The system of two nonlinear partial differential equations of the parabolic type is proposed to be solved by the local integral equation formulation and one-step time discretization method. The spatial variations are approximated by moving least squares and the nonlinear terms are treated iteratively within each time step. The developed formulation is verified in two numerical test examples with investigating the convergence and accuracy of numerical results.
机译:为引起扩散驱动的不稳定性的非线性反应扩散方程的数值解开发了一种新的程序。提出了两个非线性抛物型偏微分方程组,通过局部积分方程公式化和一步时间离散化方法求解。通过移动最小二乘法来近似空间变化,并在每个时间步长内迭代处理非线性项。通过研究数值结果的收敛性和准确性,在两个数值测试示例中验证了所开发的公式。

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