Title :
Domain Decomposition Algorithm for Complex Boundary Modeling using the Fourier Split-Step Parabolic Equation
Author :
Valtr, Pavel ; Pechac, Pavel
Author_Institution :
Dept. of Electromagn. Field, Tech. Univ. in Prague
fDate :
6/29/1905 12:00:00 AM
Abstract :
This paper addresses the use of parabolic equation in radiowave propagation problems involving impedance-boundary modeling. The Fourier split-step technique for solving the parabolic equation provides numerical efficiency but lacks the ability to represent complex boundary conditions. A method that makes use of the domain decomposition technique to solve two-dimensional problems of impedance-boundary modeling using the Fourier split-step technique is introduced. A test case, using an urban scenario represented by buildings with various electrical parameters, was used to validate the results given by the method with results obtained by geometrical optics
Keywords :
Fourier analysis; boundary-value problems; geometrical optics; parabolic equations; radiowave propagation; Fourier split-step parabolic equation; complex boundary modeling; domain decomposition algorithm; geometrical optics; impedance-boundary modeling; radiowave propagation; Boundary conditions; Electromagnetic scattering; Finite difference methods; Fourier transforms; Frequency; Impedance; Optical propagation; Optical scattering; Partial differential equations; Radiowave propagation; Boundary value problems; mobile radio; parabolic wave equation; radiowave propagation;
Journal_Title :
Antennas and Wireless Propagation Letters, IEEE
DOI :
10.1109/LAWP.2007.893108