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首页> 外文期刊>Journal of applied mathematics >Element-Free Galerkin Method Based on Block-Pulse Wavelets Integration for Solving Fourth-Order Obstacle Problem
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Element-Free Galerkin Method Based on Block-Pulse Wavelets Integration for Solving Fourth-Order Obstacle Problem

机译:基于块脉冲小波积分的无单元伽勒金方法求解四阶障碍物问题

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We introduce improved element-free Galerkin method based on block pulse wavelet integration for numerical approximations to the solution of a system of fourth-order boundary-value problems associated with obstacle, unilateral, and contact problems. Moving least squares (MLS) approach is used to construct shape functions with optimized weight functions and basis. Numerical results for test problems are presented in this article to elaborate the pertinent features for the proposed technique. Comparison with existing techniques shows that our proposed method based on integration technique provides better approximation at reduced computational cost.
机译:我们引入了一种基于块脉冲小波积分的改进的无元素Galerkin方法,用于数值逼近,解决了与障碍,单边和接触问题相关的四阶边值问题的系统。移动最小二乘法(MLS)方法用于构造具有优化权重函数和基础的形状函数。本文提供了测试问题的数值结果,以详细阐述所提出技术的相关功能。与现有技术的比较表明,我们提出的基于集成技术的方法可以在降低计算成本的情况下提供更好的近似效果。

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