DocumentCode
1320291
Title
Two time-derivative Lorentz material (2TDLM) formulation of a Maxwellian absorbing layer matched to a lossy medium
Author
Wittwer, David C. ; Ziolkowski, Richard W.
Author_Institution
Dept. of Electr. & Comput. Eng., Arizona Univ., Tucson, AZ, USA
Volume
48
Issue
2
fYear
2000
fDate
2/1/2000 12:00:00 AM
Firstpage
192
Lastpage
199
Abstract
A two time-derivative Lorentz material (2TDLM) is introduced to define polarization and magnetization fields that lead to an absorbing layer that can be matched to a lossy dielectric medium. The 2TDLM is a generalization of the successful uniaxial polarization and magnetization time-derivative Lorentz material (TDLM) which has been introduced as an absorbing boundary condition for simulation regions dealing with lossless materials. Expressions are derived to describe the propagation of an arbitrary plane wave in this 2TDLM Maxwellian absorbing material. They are used to study the scattering from a semi-infinite 2TDLM half-space of an arbitrary plane wave incident upon it from a lossy isotropic dielectric medium. Matching conditions are derived which produce reflectionless transmission through such an interface for any angle of incidence and frequency. Numerical tests are given which demonstrate the effectiveness of the resulting 2TDLM absorbing layer
Keywords
absorbing media; electromagnetic wave absorption; electromagnetic wave polarisation; electromagnetic wave scattering; electromagnetic wave transmission; magnetisation; time-domain analysis; Maxwellian absorbing layer; arbitrary plane wave propagation; lossy dielectric medium; lossy medium; magnetization fields; matching conditions; numerical tests; polarization; reflectionless transmission; scattering; simulation regions; two time-derivative Lorentz material; Boundary conditions; Circuit simulation; Dielectric losses; Dielectric materials; Electromagnetic scattering; Finite difference methods; Magnetic materials; Magnetization; Polarization; Time domain analysis;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/8.833068
Filename
833068
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