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Please use this identifier to cite or link to this item: http://hdl.handle.net/1959.14/116466

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Title
A Hybrid high-order algorithm for radar cross section computations
Related
SIAM journal on scientific computing, Vol. 29, No. 3 (2007), p.1217-1243
DOI
10.1137/060664859
Publisher
Society for Industrial and Applied Mathematics
Date
2007
FoR/RFCD Code(s)
010100 Pure Mathematics
Author/Creator
Ganesh, M
Author/Creator
Hawkins, S. C
Description
We describe a high-order method for computing the monostatic and bistatic radar cross section (RCS) of a class of three-dimensional targets. Our method is based on an electric field surface integral equation reformulation of the Maxwell equations. The hybrid nature of the scheme is due to approximations based on a combination of tangential and nontangential basis functions on a parametric reference spherical surface. A principal feature of the high-order algorithm is that it requires solutions of linear systems with substantially fewer unknowns than existing methods. We demonstrate that very accurate RCS values for medium (electromagnetic-) sized scatterers can be computed using a few tens of thousands of unknowns. Thus linear systems arising in the high-order method for low to medium frequency scattering can be solved using direct solves. This is extremely advantageous in monostatic RCS computations, for which transmitters and receivers are co-located and hence the discretized electromagnetic linear system must be solved for hundreds of right-hand sides corresponding to receiver locations. We demonstrate the high-order convergence of our method for several three-dimensional targets. We prove the high-order spectral accuracy of our approximations to the RCS for a class of perfect conductors described globally in spherical coordinates.
Description
27 page(s)
Subject Keyword
010100 Pure Mathematics
Subject Keyword
radar cross section
Subject Keyword
monostatic
Subject Keyword
bistatic
Subject Keyword
electromagnetic scattering
Subject Keyword
Maxwell’s equations
Subject Keyword
surface integral
Subject Keyword
tangential basis
Resource Type
journal article
Organisation
Macquarie University. Dept. of Mathematics

Identifier
http://hdl.handle.net/1959.14/116466
Identifier
ISSN:1095-7197
Identifier
mq-rm-2009007548
Language
eng
Rights
Copyright SIAM Publications. Article archived for private and non-commercial use with the permission of the author and according to publisher conditions. For further information see http://www.siam.org/.
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"SIAM journal on scientific computing"
 
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