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Cited article:
Mitsuhiro T. Nakao
ESAIM: M2AN, 21 4 (1987) 679-695
Published online: 2017-01-31
This article has been cited by the following article(s):
Superconvergence phenomena in the finite element method
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Lars B. Wahlbin
2 353 (1991)
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η%-Superconvergence in the interior of locally refined meshes of quadrilaterals: superconvergence of the gradient in finite element solutions of Laplace's and Poisson's equations
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Applied Numerical Mathematics 16 (1-2) 3 (1994)
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Computer-based proof of the existence of superconvergence points in the finite element method; superconvergence of the derivatives in finite element solutions of Laplace's, Poisson's, and the elasticity equations
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Numerical Methods for Partial Differential Equations 12 (3) 347 (1996)
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Arch beam models: finite element analysis and superconvergence
Zhimin Zhang
Numerische Mathematik 61 (1) 117 (1992)
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Validation of recipes for the recovery of stresses and derivatives by a computer-based approach
I. Babuška, T. Strouboulis, S.K. Gangaraj and C.S. Upadhyay
Mathematical and Computer Modelling 20 (6) 45 (1994)
DOI: 10.1016/0895-7177(94)90023-X
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Analysis of the superconvergent patch recovery technique and a posteriori error estimator in the finite element method (I)
Zhimin Zhang and Jianzhong Zhu
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P.G. Ciarlet
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Analysis of the superconvergent patch recovery technique and a posteriori error estimator in the finite element method (II)
Zhimin Zhang and J.Z. Zhu
Computer Methods in Applied Mechanics and Engineering 163 (1-4) 159 (1998)
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η%-Superconvergence of finite element approximations in the interior of general meshes of triangles
I. Babuška, T. Strouboulis and C.S. Upadhyay
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Lagrange interpolation and finite element superconvergence
Bo Li
Numerical Methods for Partial Differential Equations 20 (1) 33 (2004)
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