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Convergence analysis for least-squares finite element approximations of second-order two-point boundary value problems

机译:二阶两点边值问题的最小二乘有限元逼近的收敛性分析

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摘要

In this paper, a ~(C0) least-squares finite element method for second-order two-point boundary value problems is considered. The problem is recast as a first-order system. Standard and improved optimal error estimates in maximum-norms are established. Superconvergence estimates at interelement, Lobatto, and Gauss points are developed. Numerical experiments are given to illustrate theoretical results.
机译:本文考虑了求解二阶两点边值问题的〜(C0)最小二乘有限元方法。问题被重铸为一阶系统。建立了最大范数中的标准误差和改进的最佳误差估计。建立了元素间,Lobatto和高斯点的超收敛估计。数值实验说明了理论结果。

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