Superconvergence Of Mixed Finite Element Approximations Over Quadrilaterals
A superconvergence is established in this article for approximate solutions of second order elliptic equations by mixed finite element methods over quadrilaterals.
Michael M. Liu +2 more
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A Discretization Approach for the Nonlinear Fractional Logistic Equation. [PDF]
Izadi M, Srivastava HM.
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Divergence-free tangential finite element methods for incompressible flows on surfaces. [PDF]
Lederer PL, Lehrenfeld C, Schöberl J.
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Nanogel-mediated delivery of oncomodulin secreted from regeneration-associated macrophages promotes sensory axon regeneration in the spinal cord. [PDF]
Kwon MJ +11 more
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On the superconvergence of Galerkin methods for hyperbolic IBVP
Finite element Galerkin methods for periodic first order hyperbolic equations exhibit superconvergence on uniform grids at the nodes, i.e., there is an error estimate 0(h(sup 2r)) instead of the expected approximation order 0(h(sup r)).
Gottlieb, David +3 more
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Unified Discontinuous Galerkin Analysis of a Thermo/Poro-viscoelasticity Model. [PDF]
Bonetti S, Corti M.
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Well-balanced methods for computational astrophysics. [PDF]
Käppeli R.
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Superconvergence of finite element approximations by a computer-based approach
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Gangaraj, Srihari Kumar
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Superconvergence in Projected-Shear Plate-Bending Finite Element Methods
Projected-shear finite element methods for periodic Reissner-Mindlin plate model are analyzed for rectangular meshes. A projection operator is applied to the shear stress term in the bilinear form. Optimal error estimates in the L 2 -norm, H 1 -norm,
Zhimin Zhang, Norm H
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Enhanced Diagnosis of Generalized Pustular Psoriasis With the Legit.Health Device as a Diagnosis Support Tool: Multireader Multicase Study. [PDF]
Medela A +7 more
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