FAST METHODS FOR ROUGH SURFACE SCATTERING in .NET

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5 FAST METHODS FOR ROUGH SURFACE SCATTERING
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Kuga, Y., J.-S. Colburn, and P. Phu (1993), Millimeter-wave scattering from one-dimensional surfaces of different surface correlation functions, Waves in Random Media, 3, 101-110. Li, Q. (2000), Numerical simulation of interactions of electromagnetic waves with lossy dielectric surfaces using fast computational methods, Ph.D. thesis, University of Washington, Seattle. Li, Q., C. H. Chan, and L. Tsang (1999), Monte-Carlo simulations of wave scattering from lossy dielectric random rough surfaces using the physics-based two-grid method and canonical grid method, IEEE Trans. Antennas Propagat., 47(4), 752-763. Li, Q. and L. Tsang (2001), Wave scattering from lossy dielectric random rough surfaces using the physics-based two grid method in conjunction with the mutilevel fast multipole method, Radio Sci., in press. Li, Q., L. Tsang, K. S. Pak, and C. H. Chan (2000). Bistatic scattering and emissivities ofrandom rough dielectric lossy surfaces with the physics-based two-grid method in conjunction with the sparse-matrix canonical grid method, IEEE Trans. Antennas Propagat., 48(1),1-11. Li, S., C. H. Chan, L. Tsang, Q. Li, and L. Zhou (2000), Parallel implementation of the sparse-matrix/canonical grid method for the analysis of two-dimensional random rough surfaces (Three-dimensional scattering problem) on a Beowulf System, IEEE Trans. Geosci. Remote Sens., 38, 1600-1608. Lin, C. M., C. H. Chan, and L. Tsang (1999), Conical diffraction of electromagnetic waves from one-dimensional lossy dielectric rough surfaces by combined wavelet transform and banded-matrix iterative approach/canonical grid methods, IEEE Trans. Geosci. Remote Sens., 37(5), 2295 -2304. Liu, C. C. and W.C. Chew (1994), A multilevel algorithm for solving a boundary integral equation of wave scattering,- Microwave Opt. Techno/. Lett., 7, 466-470. Lou, S. H., L. Tsang, and C. H. Chan (1991), Application of finite element method to Monte Carlo simulations of scattering of waves by random rough surfaces: penetrable case, Waves in Random Media, 1(4),287-307. Maradudin, A. A. and E. R. Mendez (1996), The utility of an impedance boundary condition in the scattering of light from one-dimensional randomly rough dielectric surfaces, Optics and Spectroscopy, 80, 409-420. Maradudin, A. A., T. Michel, A. R. McGurn, and E. R. Mendez (1990), Enhanced backscattering of light from a random grating, Ann. Phys., 203(2), 255-307. Michelssen, E., A. Boag, and W. C. Chew (1996), Scattering from elongated objects, lEE Proceedings Microwave Ant. and Propag., 143, 277-283. Michielssen, E. and W. C. Chew (1996), The fast steepest descent path algorithm for analyzing scattering from two-dimensional objects, Radio Sci., 31(5), 1215-1224. Pak, K. (1996), Studies of large-scale random rough surface scattering problems based on Monte Carlo simulations with efficient computation integral equations methods, Ph.D. thesis, University of Washington, Seattle. Pak, K., L. Tsang, C. H. Chan, and J. Johnson (1995), Backscattering enhancement of vector electromagnetic waves from two-dimensional perfectly conducting random rough surfaces based on Monte Carlo simulations, J. Opt. Soc. Am. A, 12(11),2491-2499.
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REFERENCES
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Pak, K., L. Tsang, and J. Johnson (1997), Numerical simulations and backscattering enhancement of electromagnetic waves from two-dimensional dielectric random rough surfaces with the sparse matrix canonical grid method, J. Opt. Soc. Am. A, 14(7), 1515-1529. Phillips, J. R. and J. K. White (1997), A precorrected-FFT method for electrostatic analysis of complicated 3-D structures, IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems, 16(10), 1059-1072. Rohklin, V. (1990), Rapid solution of integral equations of scattering theory in two dimensions, J. of Compo Phys., 36, 414-439. Spivak, M. (1990), A numerical approach to rough surface scattering by the parabolic method, J. Acous. Soc. Am., 87(5), 1999-2004. Thorsos, E. 1. (1988), The validity of the Kirchhoff approximation for rough surface scattering using a Gaussian roughness spectrum, J. Acous. Soc. Am., 83(1), 78-92. Tsang, L., C. H. Chan, K. Pak, and H. Sangani (1994), A BMIA/FFT algorithm for the Monte Carlo simulations of large scale random rough surface scattering, IEEE Ant. and Propagat. Soc. Int. Sym., 3, 2028-203l. Tsang, L., C. H. Chan, K. Pak, and H. Sangani (1995), Monte Carlo simulations of large-scale problems of random rough surface scattering and applications to grazing incidence with the BMIA/canonical grid method, IEEE Trans. Antennas Propagat., 43(8), 851-859. Tsang, L., C. H. Chan, and H. Sangani (1993a), A banded matrix iterative approach to Monte Carlo simulations of scattering of waves by large-scale random rough surface problems: TM case, Electronics Lett., 29(2),166-168. Tsang, L., C. H. Chan, and H. Sangani (1993b), Application of a banded matrix iterative approach to Monte Carlo simulations of scattering of waves by a random rough surface: TM Case, Microwave Opt. Technol. Lett., 6(2), 148-15l. Tsang, L., C. H. Chan, H. Sangani, A. Ishimaru, and P. Phu (1993c), A banded matrix iterative approach to Monte-Carlo simulations of large-scale random rough surface scattering: TE case, J. Electromag. Waves and Appl., 7(9),1185-1200. Tsang, L. and Q. Li (1997), Numerical solution of scattering of waves by lossy dielectric surfaces using a physics-based two-grid method, Microwave Opt. Technol. Lett., 16(6), 356-364. Tsang, L. and R. W. Newton (1982), Microwave emissions from soils with rough surfaces, J. Geophys. Res., 87(11), 9017-9024. West, J. C. and J. M. Sturm (1999), On iterative approaches for electromagnetic roughsurface scattering problems, IEEE Trans. Antennas Propagat., 47(8),1281--1288.
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Scattering of Electromagnetic Waves: Numerical Simulations. Leung Tsang, Jin Au Kong, Kung-Hau Ding, Chi On Ao. Copyright 2001 John Wiley & Sons, Inc. ISBNs: 0-471-38800-9 (Hardback); 0-471-22430-8 (Electronic)
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