An a Priori Estimate for a Scalar Transmission Problem of the Laplacian in R3
scalar transmission problem, laplacian, a priori estimate
Abstract
In this work, we present an a priori estimate for a scalar transmission problem of the Laplacian with parameter in R 3 . The solution at infinity is described in the family of weighted Sobolev spaces.
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V Peron (2009) Mod´elisation math´ematique de ph´enom`enes ´electromagn´etiques dans des mat´eriaux `a fort contraste.
J Ospino, P (2011) Finite elements/boundary elements for electromagnetic interface problems, especially the skin effect.
G Caloz, M Dauge, V Peron (2010) Uniform estimates for transmission problems with high contrast in heat conduction and electromagnetism. 370(2), 555-572.
J Nedelec (2001) Acoustic and electromagnetic equations. Integral representations for harmonic problems.
B Hanouzet (1971) Espaces de Sobolev avec poids. Application au probl`eme de Dirichlet dans un demi-espace. 227-272.
J Giroire (1987) Alignement des références géodésiques et synchronisation des références de temps par rapport aux références internationales.
A Kufner (1985) Jarvis, Dr John Herbert, (born 16 May 1947), Senior Vice President Advisor, John Wiley & Sons Inc., 2007-09 (Senior Vice President, John Wiley and Sons - Europe, 1997-2007).
Tahar Boulmezaoud (2003) On the Laplace operator and on the vector potential problems in the half‐space: an approach using weighted spaces. 26(8), 633-669.
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2016-07-05
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