See the original proceeding notice from the Numdam source
We analyse Bérenger’s split algorithm applied to the system version of the two dimensional wave equation with absorptions equal to Heaviside functions of , . The methods form the core of the analysis [11] for three dimensional Maxwell equations with absorptions not necessarily piecewise constant. The split problem is well posed, has no loss of derivatives (for divergence free data in the case of Maxwell), and is perfectly matched.
Halpern, Laurence  1 ; Rauch, Jeffrey  2
Halpern, Laurence; Rauch, Jeffrey. Bérenger/Maxwell with Discontinous Absorptions : Existence, Perfection, and No Loss. Séminaire Laurent Schwartz — EDP et applications (2012-2013), Talk no. 10, 20 p.. doi: 10.5802/slsedp.38
@article{SLSEDP_2012-2013____A10_0,
author = {Halpern, Laurence and Rauch, Jeffrey},
title = {B\'erenger/Maxwell with {Discontinous} {Absorptions~:} {Existence,} {Perfection,} and {No} {Loss}},
journal = {S\'eminaire Laurent Schwartz {\textemdash} EDP et applications},
note = {talk:10},
pages = {1--20},
year = {2012-2013},
publisher = {Institut des hautes \'etudes scientifiques & Centre de math\'ematiques Laurent Schwartz, \'Ecole polytechnique},
doi = {10.5802/slsedp.38},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.5802/slsedp.38/}
}
TY - JOUR AU - Halpern, Laurence AU - Rauch, Jeffrey TI - Bérenger/Maxwell with Discontinous Absorptions : Existence, Perfection, and No Loss JO - Séminaire Laurent Schwartz — EDP et applications N1 - talk:10 PY - 2012-2013 SP - 1 EP - 20 PB - Institut des hautes études scientifiques & Centre de mathématiques Laurent Schwartz, École polytechnique UR - http://geodesic.mathdoc.fr/articles/10.5802/slsedp.38/ DO - 10.5802/slsedp.38 LA - en ID - SLSEDP_2012-2013____A10_0 ER -
%0 Journal Article %A Halpern, Laurence %A Rauch, Jeffrey %T Bérenger/Maxwell with Discontinous Absorptions : Existence, Perfection, and No Loss %J Séminaire Laurent Schwartz — EDP et applications %Z talk:10 %D 2012-2013 %P 1-20 %I Institut des hautes études scientifiques & Centre de mathématiques Laurent Schwartz, École polytechnique %U http://geodesic.mathdoc.fr/articles/10.5802/slsedp.38/ %R 10.5802/slsedp.38 %G en %F SLSEDP_2012-2013____A10_0
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