A Posteriori Error Estimation In Least-squares Stabilized Finite Element Schemes

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A posteriori error estimation in least-squares stabilized finite element schemes: Authors: Rannacher, R. Publication:. Abstract Not Available

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A posteriori error estimation in least-squares stabilized. –. squares stabilized finite element schemes. to a posteriori error estimation in finite element. finite element schemes with least-squares.

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SIAM Journal on Numerical Analysis 51:4, A stabilized finite element method for the Rayleigh. A posteriori error estimation in least-squares stabilized.

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least squares type terms. We prove that for appropriate values of the stabiliza- tion parameters, that depend on the diffusion coefficient and the magnitude of the convective velocity, the new variational formulation and the corresponding. Galerkin scheme are well-posed, and a Céa estimate holds for any finite element.

Nov 7, 2012. M. Ainsworth, A. Allendes, G. R. Barrenechea, and R. Rankin, Fully Computable a Posteriori Error Bounds for Stabilized Fem Approximations of Convection- Diffusion-Reaction Problems in Three Dimensions, University of Strathclyde. L. Zhu and D. Schötzau, “A robust a posteriori error estimate for.

We introduce a new approach to a posteriori error estimation in finite element Galerkin schemes with least-squares stabilization. Typical examples are the.

Read "A posteriori error estimation in least-squares stabilized finite element schemes, Computer Methods in Applied Mechanics and Engineering" on DeepDyve, the.

This work develops a stabilized finite element method for the com- pressible Euler equations and proves an a posteriori error estimate for the approximated solution. The equations are approximated by the. cG(1)cG(1) finite element method with continuous piecewise linear func- tions in space and time. cG(1)cG( 1) gives a.

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