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Fourth Order Schemes for Time-Harmonic Wave Equations with Discontinuous Coefficients
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@Article{CiCP-5-442,
author = {Guy Baruch, Gadi Fibich, Semyon Tsynkov and Eli Turkel},
title = {Fourth Order Schemes for Time-Harmonic Wave Equations with Discontinuous Coefficients},
journal = {Communications in Computational Physics},
year = {2009},
volume = {5},
number = {2-4},
pages = {442--455},
abstract = {
We consider high order methods for the one-dimensional Helmholtz equation and frequency-Maxwell system. We demand that the scheme be higher order even when the coefficients are discontinuous. We discuss the connection between schemes for the second-order scalar Helmholtz equation and the first-order system for the electromagnetic or acoustic applications.
}, issn = {1991-7120}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/cicp/7742.html} }
TY - JOUR
T1 - Fourth Order Schemes for Time-Harmonic Wave Equations with Discontinuous Coefficients
AU - Guy Baruch, Gadi Fibich, Semyon Tsynkov & Eli Turkel
JO - Communications in Computational Physics
VL - 2-4
SP - 442
EP - 455
PY - 2009
DA - 2009/02
SN - 5
DO - http://doi.org/
UR - https://global-sci.org/intro/article_detail/cicp/7742.html
KW -
AB -
We consider high order methods for the one-dimensional Helmholtz equation and frequency-Maxwell system. We demand that the scheme be higher order even when the coefficients are discontinuous. We discuss the connection between schemes for the second-order scalar Helmholtz equation and the first-order system for the electromagnetic or acoustic applications.
Guy Baruch, Gadi Fibich, Semyon Tsynkov and Eli Turkel. (2009). Fourth Order Schemes for Time-Harmonic Wave Equations with Discontinuous Coefficients.
Communications in Computational Physics. 5 (2-4).
442-455.
doi:
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