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QUADRILATERAL FINITE ELEMENTS FOR PLANAR LINEAR ELASTICITY PROBLEM WITH LARGE LAME CONSTANT 被引量:2
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作者 cheng, xl Huang, HC Zou, J 《Journal of Computational Mathematics》 SCIE EI CSCD 1998年第4期357-366,共10页
In this paper, we discuss the quadrilateral, finite element approximation to the two-dimensional linear elasticity problem associated with a homogeneous isotropic elastic material. The optimal convergence of the finit... In this paper, we discuss the quadrilateral, finite element approximation to the two-dimensional linear elasticity problem associated with a homogeneous isotropic elastic material. The optimal convergence of the finite element method is proved for both the L-2-norm and energy-norm, and in particular, the convergence is uniform with respect to the Lame constant lambda. Also the performance of the scheme does not deteriorate as the material becomes nearly incompressible, Numerical experiments are given which are consistent with our theory. 展开更多
关键词 planar linear elasticity optimal error estimates large Lame constant locking phenomenon
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A NOTE ON THE FINITE ELEMENT METHOD FOR THE REISSNER-MINDLIN PLATE
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作者 cheng, xl WU, ZT 《Journal of Computational Mathematics》 SCIE CSCD 1994年第2期118-122,共5页
In this short note we use the idea of R.Duran [5] and introduce a new low-order triangular element by replacing the nonconforming linear element for the rotation in [2] with the conforming linear element.The optimal o... In this short note we use the idea of R.Duran [5] and introduce a new low-order triangular element by replacing the nonconforming linear element for the rotation in [2] with the conforming linear element.The optimal order error estimates are obtained uniformly in the plate thickness. 展开更多
关键词 ESTIMATES REISSNER TRIANGULAR HELMHOLTZ rotation UNIFORMLY proof REGULARITY eliminate projection
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