摘要
讨论了理想导电的一维分数布朗表面的电磁散射问题,给出了散射系数均值和协方差的基尔霍夫解.通过数值计算得出散射能量的角分布图,分析了它们与分形维数和表面起伏的关系.
The problem of scattering of electromagnetic waves from the 1 d perfectly conducting surface modeled by the fractional Brownian motion function is discussed. The mean value of the scattering coefficient and its covariance are found under the condition of Kirchhoff approximation. Finally the relation between the angular distribution of scattering enery and surface irregularities, including fracted dimension and surface stardard deviation, is obtained by numerical computation.
出处
《西安电子科技大学学报》
EI
CAS
CSCD
北大核心
1998年第2期160-164,共5页
Journal of Xidian University
基金
国防预研基金
关键词
电磁散射
分形
分数布朗运动
electromagnetic scattering fractal fractional Brownian motion