Wavelet/FEM Coupling by the Mortar Method

Author:

Bertoluzza Silvia,Falletta Silvia,Perrier Valérie

Publisher

Springer Berlin Heidelberg

Reference9 articles.

1. C. Bernardi, Y. Maday, and A.T. Patera. (1994) A new nonconforming approach to domain decomposition: The mortar element method. In H. Brezis & J.-L. Lions eds., editor, Nonlinear Partial Differential Equations and their Applications, Collège de France Seminar, volume XI of Notes Math. Ser. 299, 13–51.

2. F. Brezzi and D. Marini. (1994) A three-field domain decomposition method. In A. Quarteroni, J. Periaux, Y.A. Kuznetsov, and O.B. Widlund, editors, Domain Decomposition Methods in Science and Engineering, volume 157 of American Mathematical Society, Contemporary Mathematics, 27–34.

3. S. Bertoluzza and V. Perrier. (2001) The mortar method in the wavelet context Mathem. Mod. and Numer. Anal. 35, 647–674.

4. S. Bertoluzza and V. Perrier. (2000) Coupling wavelets and finite elements by the mortar method. Pubbl. I.A.N. 1191. to appear in C.R.A.S. Paris.

5. L. Cazabeau, C. Lacour, and Y. Maday. (1997) Numerical quadratures and mortar methods. In Bristeau et al., editor, Computational Sciences for the 21st Century, 119–128. Wiley and Sons.

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1. FEM Solution of Exterior Elliptic Problems with Weakly Enforced Integral Non Reflecting Boundary Conditions;Journal of Scientific Computing;2019-09-27

2. BV estimates for mortar methods in linear elasticity;Computer Methods in Applied Mechanics and Engineering;2006-07

3. Implementation of the Mortar Method in the Wavelet Context;Journal of Scientific Computing;2005-12-01

4. Basics and some applications of the mortar element method;GAMM-Mitteilungen;2005-11

5. The Approximate Integration in the Mortar Method Constraint;Lecture Notes in Computational Science and Engineering

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