Posteriori Error Estimation Discontinuous Galerkin Finite Element Approximation

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On Jan 1, 2007 Mark Ainsworth published: A Posteriori Error Estimation for Discontinuous Galerkin Finite Element Approximation

Sep 3, 2014. Galerkin (LCDG) approximations ([31]) of the Kirchhoff bending plate. a suitable recovery operator mapping discontinuous finite element.

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We obtain fully computable constant free a posteriori error bounds on the broken. for nonuniform order discontinuous Galerkin finite-element approximation on.

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estimates for Discontinuous Galerkin approximations of second order. literature. Keywords: Discontinuous Finite Elements, A-posteriori error esti- mates.

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A posteriori error estimation for a fully discrete. –. discontinuous Galerkin approximation to a. finite element and discontinuous Galerkin method. posteriori error estimation for discontinuous.

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ror in a family of discontinuous Galerkin approximations of elliptic problems. The theory. Other work on a posteriori estimates for discontinuous Galerkin methods include. forming finite element methods by Dari, Duran,Padra, andVampa [5].

It is shown that the interelement discontinuities in a discontinuous Galerkin finite element approximation are subordinate to the error measured in the broken $H^1.

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