COMPUTER-SIMULATION OF WAVE SCATTERING FROM A DIELECTRIC RANDOM SURFACE IN 2 DIMENSIONS - CYLINDRICAL CASE

被引:22
作者
CHEN, MF
BAI, SY
机构
[1] Wave Scattering Research Center EE Department, University of Texas, Arlington, TX, 76019
关键词
D O I
10.1163/156939390X00708
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The detailed moment method simulation of wave scattering from a computer generated-dielectric rough surface in two-dimensional space is given. The validity of the numerical algorithm is verified by comparing simulation results with Kirchhoff and first order small perturbation theory at their valid regions. The efficiency and versatility of the numerical simulation algorithm as a practical tool to study rough surface scattering is demonstrated. It is found that the Kirchhoff series solution always gives an estimate that is between the VV and HH polarizations for both Gaussian and composite surface if the correct correlation function is used. It is also found that for a single scale surface, the effect of increasing frequency on the backscattering coefficient is to gradually diminish the VV and HH polarization separation from that of Perturbation to Kirchhoff. For surfaces with distinctively different roughness scales, the frequency behavior of the backscattering coefficient depends on the dominance of individual scales at their respective angular range, i.e., large scale dominates at smaller angle of incidence while small scale dominates at large angle of incidence. In all cases, the effect of increasing dielectric constant is to increase the level of the scattering coefficient and the separation between VV and HH polarizations. © 1990 VSP.
引用
收藏
页码:963 / 982
页数:20
相关论文
共 15 条
[1]  
Isakovich M.A., Wave scattering from a statistically rough surface, Zh. Ek$P. Teor. Fiz, 23, 3, pp. 305-314, (1952)
[2]  
Brekhovskikh L.M., The diffraction of waves by a rough surface, part I, Zh. Eksp. Teor. Fiz, 5, pp. 275-288, (1952)
[3]  
Rice S.O., Reflection of electromagnetic waves from slightly rough surfaces, No, 2, 3, pp. 361-378, (1951)
[4]  
Ulaby F.T., Moore R.K., Fung A.K., Microwave Remote Sensing Active and Passive, 2, (1982)
[5]  
Beckmann P., And Spizzichino, (1963)
[6]  
Fung A.K., Pan G.W., A scattering model for perfectly conducting random surfaces, I. Model development, Int. J. Rem. Sensing, 8, 11, pp. 1579-1593, (1987)
[7]  
Winebrenner D.P., Ishimaru A., Application of the phase-perturbation technique to randomly rough surfaces, J. Opt. Soc. Am, 2, 12, pp. 2285-2293, (1985)
[8]  
Axline R.M., Fung A.K., Numerical computation of scattering from a perfectly conducting random surface, IEEE Trans. Antennas Propagat, AP-26, pp. 482-488, (1978)
[9]  
Fung A.K., Chen M.F., Numerical simulation of scattering from simple and composite random surfaces, J. Opt. Soc. Am, 2, pp. 2274-2284, (1985)
[10]  
Wu S.C., Chen M.F., Fung A.K., Non-Gaussian surface generation, IEEE Trans. Geosic. Remote Sensing, 26, 6, pp. 885-888, (1988)