Volume 11, Issue 2
Complete Radiation Boundary Conditions for Convective Waves

Thomas Hagstrom, Eliane Bécache, Dan Givoli & Kurt Stein

Commun. Comput. Phys., 11 (2012), pp. 610-628.

Published online: 2012-12

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  • Abstract

Local approximate radiation boundary conditions of optimal efficiency for the convective wave equation and the linearized Euler equations in waveguide geometry are formulated, analyzed, and tested. The results extend and improve for the convective case the general formulation of high-order local radiation boundary condition sequences for anisotropic scalar equations developed in [4].


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@Article{CiCP-11-610, author = {}, title = {Complete Radiation Boundary Conditions for Convective Waves}, journal = {Communications in Computational Physics}, year = {2012}, volume = {11}, number = {2}, pages = {610--628}, abstract = {

Local approximate radiation boundary conditions of optimal efficiency for the convective wave equation and the linearized Euler equations in waveguide geometry are formulated, analyzed, and tested. The results extend and improve for the convective case the general formulation of high-order local radiation boundary condition sequences for anisotropic scalar equations developed in [4].


}, issn = {1991-7120}, doi = {https://doi.org/10.4208/cicp.231209.060111s}, url = {http://global-sci.org/intro/article_detail/cicp/7381.html} }
TY - JOUR T1 - Complete Radiation Boundary Conditions for Convective Waves JO - Communications in Computational Physics VL - 2 SP - 610 EP - 628 PY - 2012 DA - 2012/12 SN - 11 DO - http://dor.org/10.4208/cicp.231209.060111s UR - https://global-sci.org/intro/article_detail/cicp/7381.html KW - AB -

Local approximate radiation boundary conditions of optimal efficiency for the convective wave equation and the linearized Euler equations in waveguide geometry are formulated, analyzed, and tested. The results extend and improve for the convective case the general formulation of high-order local radiation boundary condition sequences for anisotropic scalar equations developed in [4].


Thomas Hagstrom, Eliane Bécache, Dan Givoli & Kurt Stein. (2020). Complete Radiation Boundary Conditions for Convective Waves. Communications in Computational Physics. 11 (2). 610-628. doi:10.4208/cicp.231209.060111s
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