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Non C0C^0 Nonconforming Elements for Elliptic Fourth Order Singular Perturbation Problem

Shao-Chun Chen, Yong-Cheng Zhao, Dong-Yang Shi

Source record

Source: Crossref

Published: Apr 2, 2005

DOI: 10.4208/jcm.v23.n2.p185

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Source abstract

In this paper we give a convergence theorem for non C0C^0 nonconforming finite element to solve the elliptic fourth order singular perturbation problem. Two such kinds of elements, a nine parameter triangular element and a twelve parameter rectangular element both with double set parameters, are presented. The convergence and numerical results of the two elements are given.

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Non $C^0$ Nonconforming Elements for Elliptic Fourth Order Singular Perturbation Problem — Mathematical Frontier Network