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首页> 外文期刊>Quaestiones mathematicae >STABILITY AND CONVERGENCE ANALYSIS ON SHISHKIN MESH FOR A NONLINEAR SINGULARLY PERTURBED PROBLEM WITH THREE-POINT BOUNDARY CONDITION
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STABILITY AND CONVERGENCE ANALYSIS ON SHISHKIN MESH FOR A NONLINEAR SINGULARLY PERTURBED PROBLEM WITH THREE-POINT BOUNDARY CONDITION

机译:三点边界条件下非线性奇异扰动问题的稳定性与收敛分析

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摘要

The present study is conducted on finite difference method in Shishkin piecewise uniform mesh in a singularly perturbed boundary value problem for a nonlinear differential equation. Then, stability and convergence analysis are given for the difference scheme in the discrete maximum norm and is determined that uniformly convergent in perturbation parameter. Finally, an example is presented to support the theoretical findings and the results are presented in tables and graphs.
机译:本研究在奇琴分段均匀网上进行有限差分法,在非线性微分方程的奇异扰动边值问题中。然后,给出稳定性和收敛性分析,用于离散的最大规范中的差异方案,并确定在扰动参数中均匀收敛。最后,提出了一个示例以支持理论发现,结果呈现在表格和图中。

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