Higher order mortar finite elements with dual Lagrange multiplier spaces and applications (original) (raw)

A Comparison of Dual Lagrange Multiplier Spaces for Mortar Finite Element Discretizations

Barbara Wohlmuth

ESAIM: Mathematical Modelling and Numerical Analysis, 2002

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Higher Order Mortar Finite Element Methods in 3D with Dual Lagrange Multiplier Bases

Barbara Wohlmuth

Numerische Mathematik, 2005

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Mortar Finite Elements with Dual Lagrange Multipliers: Some Applications

Barbara Wohlmuth

Lecture Notes in Computational Science and Engineering, 2005

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A Mortar Finite Element Method Using Dual Spaces for the Lagrange Multiplier

Barbara Wohlmuth

SIAM Journal on Numerical Analysis, 2000

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Multigrid methods based on the unconstrained product space arising from mortar finite element discretizations

Barbara Wohlmuth

1999

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A quasi-dual Lagrange multiplier space for serendipity mortar finite elements in 3D

Barbara Wohlmuth

ESAIM: Mathematical Modelling and Numerical Analysis, 2004

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A general framework for multigrid methods for mortar finite elements

Barbara Wohlmuth

1999

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Multigrid Methods For Saddlepoint Problems Arising From Mortar Finite Element Discretizations

Barbara Wohlmuth

Electronic Transactions on Numerical Analysis Etna, 1999

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A multigrid method for saddle point problems arising from mortar finite element discretizations

Barbara Wohlmuth

2000

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A Multigrid Algorithm for the Mortar Finite Element Method

Wolfgang Dahmen

SIAM Journal on Numerical Analysis, 1999

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The coupling of mixed and conforming finite element discretizations

Barbara Wohlmuth

Contemporary Mathematics, 1998

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Multiplier Spaces for the Mortar Finite Element Method in Three Dimensions

Raytcho Lazarov

SIAM Journal on Numerical Analysis, 2001

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Adjoint Based A Posteriori Analysis of Multiscale Mortar Discretizations with Multinumerics

Simon Tavener

SIAM Journal on Scientific Computing, 2013

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3. A Generalized FETI - DP Method for a Mortar Discretization of Elliptic Problems

Robert Yates

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Efficient Linear Solvers for Mortar Finite-Element Method

Tetsuji Matsuo

IEEE Transactions on Magnetics, 2000

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A FETI-DP Method for Mortar Finite Element Discretization of a Fourth Order Problem

Leszek Marcinkowski

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A Neumann-Dirichlet Preconditioner for FETI-DP Method for Mortar Discretization of a Fourth Order Problems in 2D

Leszek Marcinkowski

Springer Berlin Heidelberg eBooks, 2013

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Mortar Methods for Single-and Multi-Field Applications in Computational Mechanics

Wolfgang A. Wall

2013

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Algebraic construction of mortar finite element spaces with application to parallel AMG e

Tzanio Kolev

1997

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A Multiscale Mortar Mixed Finite Element Method

Mary Wheeler

Multiscale Modeling & Simulation, 2007

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Domain decomposition capabilities for the mortar finite volume element methods

Raytcho Lazarov

1999

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An Additive Neumann-Neumann Method for Mortar Finite Element for 4th Order Problems

Leszek Marcinkowski

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A Preconditioner for a Feti-DP Method for Mortar Element Discretization of a 4TH Order Problem in 2D

Leszek Marcinkowski

Electronic Transactions on Numerical Analysis Etna, 2011

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A mortar mimetic finite difference method on non-matching grids

Markus Berndt, Konstantin Lipnikov

Numerische Mathematik, 2005

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A balancing Neumann–Neumann method for a mortar finite element discretization of a fourth order elliptic problem

Leszek Marcinkowski

Journal of Numerical Mathematics, 2010

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The Influence of Quadrature Formulas in 2D and 3D Mortar Element Methods

Francesca Rapetti

Lecture Notes in Computational Science and Engineering, 2002

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Mortar Finite Volume Element Methods And Domain Decompositions

Raytcho Lazarov

2000

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36. The Mortar Method with Approximate Constraint

Silvia Bertoluzza, Silvia Falletta

2000

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Coupling Discontinuous Galerkin and Mixed Finite Element Discretizations using Mortar Finite Elements

Mary Wheeler

SIAM Journal on Numerical Analysis, 2008

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The hp-mortar finite-element method for the mixed elasticity and stokes problems

P Seshaiyer

Computers & Mathematics with Applications, 2003

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An Iterative Substructuring Method for Mortar Nonconforming Discretization of a Fourth-Order Elliptic Problem in Two Dimensions

Leszek Marcinkowski

Lecture Notes in Computational Science and Engineering

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