Variational approximation of flux in conforming finite element methods for elliptic partial differential equations: a model problem

Variational approximation of flux in conforming finite element methods for elliptic partial differential equations: a model problem

We consider the approximation of elliptic boundary value problems by conforming finite element methods. A model problem, the Poisson equation with Dirichlet boundary conditions, is used to examine the convergence behavior of flux defined on an internal boundary which splits the domain in two. A vari...

Bibliografski detalji
Glavni autori:	Brezzi, F, Hughes, T, Suli, E
Format:	Report
Izdano:	Unspecified 2001

Slični predmeti

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od: Brezzi, F, i dr.
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od: Houston, P, i dr.
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od: Houston, P, i dr.
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od: Houston, P, i dr.
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od: Capdeboscq, Y, i dr.
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od: Smears, I, i dr.
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od: Diening, L, i dr.
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od: Lakhlifa Sadek, i dr.
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od: Quanxiang Wang, i dr.
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od: Ortner, C, i dr.
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od: Ortner, C, i dr.
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Discontinuous Galerkin finite element approximation of quasilinear elliptic boundary value problems I: The scalar case
od: Houston, P, i dr.
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Discontinuous Galerkin finite element approximation of quasilinear elliptic boundary value problems I: the scalar case
od: Houston, P, i dr.
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Finite element approximation of elliptic homogenization problems in nondivergence-form
od: Sprekeler, T
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Adaptive finite element methods for differential equations.
od: Süli, E
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od: Suli, E, i dr.
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od: Kumar Devendra, i dr.
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od: Dahmen, W, i dr.
Izdano: (2015)

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od: Burke, S, i dr.
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od: Congreve, S, i dr.
Izdano: (2011)

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od: Kay, D, i dr.
Izdano: (2009)

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od: Kay, D, i dr.
Izdano: (2009)

Adaptive Galerkin approximation algorithms for partial differential equations in infinite dimensions
od: Schwab, C, i dr.
Izdano: (2011)

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od: Gallistl, D, i dr.
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od: S. S. Santra, i dr.
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Partial differential equations and the finite element method /
od: 388098 Solin, Pavel
Izdano: (2006)

Finite element method in partial differential equations/
od: 341109 Mitchell, Andrew
Izdano: (1977)

The P−and Hp−Finite Element Method Applied to a Class of Non−linear Elliptic Partial Differential Equations
od: Kay, D
Izdano: (1997)

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od: Smears, I, i dr.
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od: Smears, I, i dr.
Izdano: (2013)

Partial differential equations of elliptic type
od: 429294 Miranda, Carlo
Izdano: (1970)

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od: Suli, E
Izdano: (2005)

Numerical approximation methods for elliptic boundary value problems : finite and boundary elements /
od: 235765 Steinbach, Olaf
Izdano: (2008)

Stabilization Mechanisms in Discontinuous Galerkin Finite Element Methods
od: Brezzi, F, i dr.
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Stabilization mechanisms in discontinuous Galerkin finite element methods
od: Brezzi, F, i dr.
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od: Zhengang Zhao, i dr.
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The finite element method : an introduction with partial differential equations /
od: 528665 Davies, Alan J.
Izdano: (2011)

Mathematical aspects of finite elements in partial differential equations /
od: Symposium on Mathematical Aspects of Finite Elements in Partial Differential Equations (1974 : University of Wisconsin, Madison), i dr.
Izdano: (1974)

A Variational Method and Approximations of a Cauchy Problem for Elliptic Equations
od: Dinh Nho Hào, i dr.
Izdano: (2010-03-01)