DocumentCode
2071318
Title
An efficient higher order numerical convolution for modelling Nth-order Lorentz dispersion
Author
Siushansian, R. ; LoVetri, J.
Author_Institution
Dept. of Electr. Eng., Univ. of Western Ontario, London, Ont., Canada
Volume
1
fYear
1995
fDate
18-23 June 1995
Firstpage
632
Abstract
Results of using a higher order numerical convolution technique to model Nth-order, Lorentz type, dispersive media are presented. The convolution integral arising in the electromagnetic constitutive relation is approximated by the trapezoidal rule of numerical integration and implemented using a newly derived one time step recursion relation. This new method is compared to previously published techniques on the problem of a transient electromagnetic plane wave propagating in a dispersive media. All the methods considered solve the first order wave equations using the standard finite difference time domain technique. The results presented show that the new method performs the same or better than the other methods in terms of accuracy, robustness, and memory requirements.
Keywords
approximation theory; convolution; dispersion (wave); electromagnetic wave propagation; finite difference time-domain analysis; integral equations; integration; Nth-order Lorentz dispersion modelling; accuracy; approximation; convolution integral; dispersive media; electromagnetic constitutive relation; finite difference time domain technique; first order wave equations; higher order numerical convolution; memory requirements; numerical integration; one time step recursion; robustness; transient electromagnetic plane wave propagation; trapezoidal rule; Convolution; Differential equations; Dispersion; Electromagnetic propagation; Electromagnetic scattering; Electromagnetic transients; Finite difference methods; Frequency dependence; Integral equations; Numerical models;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation Society International Symposium, 1995. AP-S. Digest
Conference_Location
Newport Beach, CA, USA
Print_ISBN
0-7803-2719-5
Type
conf
DOI
10.1109/APS.1995.530098
Filename
530098
Link To Document