Add to ORKGThis paper proposes a modified Morley element method for a fourth order elliptic singular perturbation problem. The method also uses Morley element or rectangle Morley element, but linear or bilinear approximation of finite element functions is used in the lower part of the bilinear form. It is shown that the modified method converges uniformly in the perturbation parameter.Mathematics, AppliedMathematicsSCI(E)EI中国科学引文数据库(CSCD)0ARTICLE2113-1202
This paper focusses on the von Kármán equations for the moderately large deformation of a very thin ...
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This paper focusses on the von Kármán equations for the moderately large deformation of a very thin ...
In this paper, we consider the nonconforming finite element approximations of fourth order elliptic ...
In this paper we introduce and analyze a parallel ASM preconditioner for the system of equations ari...
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This paper is devoted to the convergence and optimality analysis of the adaptive Morley element meth...
In this paper, the well-known nonconforming Morley element for biharmonic equations in two spatial d...
A new nonconforming element constructed by the Double Set Parameter method, is applied to the fourth...
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In this paper, a C0 nonconforming quadrilateral element is proposed to solve the fourth-order ellipt...
In this article, we propose a tailored finite point method (TFPM) for the numerical solution of a ty...
In this paper, a C0 nonconforming quadrilateral element is proposed to solve the fourth-order ellipt...
Abstract. In this paper, we propose an iterative method based on the equation decomposition techniqu...
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This paper focusses on the von Kármán equations for the moderately large deformation of a very thin ...
In this paper, we consider the nonconforming finite element approximations of fourth order elliptic ...
In this paper we introduce and analyze a parallel ASM preconditioner for the system of equations ari...