Detail publikace
Analysis of Dispersive Power-Ground Structures Using the Time-Domain Contour Integral Method
ŠTUMPF, M.
Originální název
Analysis of Dispersive Power-Ground Structures Using the Time-Domain Contour Integral Method
Anglický název
Analysis of Dispersive Power-Ground Structures Using the Time-Domain Contour Integral Method
Jazyk
en
Originální abstrakt
The incorporation of dispersive behavior of power-ground structures in the time-domain contour integral method is investigated. It is shown that material dispersion can be accounted for with the help of a numerical method for the inverse Laplace transform. The proposed technique is very versatile and allows for the incorporation of the general (causal) dielectric-relaxation model. In this paper, conduction-loss and Debije's dielectric-relaxation models are closely studied. Numerical examples are validated using the feature selective validation analysis.
Anglický abstrakt
The incorporation of dispersive behavior of power-ground structures in the time-domain contour integral method is investigated. It is shown that material dispersion can be accounted for with the help of a numerical method for the inverse Laplace transform. The proposed technique is very versatile and allows for the incorporation of the general (causal) dielectric-relaxation model. In this paper, conduction-loss and Debije's dielectric-relaxation models are closely studied. Numerical examples are validated using the feature selective validation analysis.
Dokumenty
BibTex
@article{BUT114186,
author="Martin {Štumpf}",
title="Analysis of Dispersive Power-Ground Structures Using the Time-Domain Contour Integral Method",
annote="The incorporation of dispersive behavior of power-ground structures in the time-domain contour integral method is investigated. It is shown that material dispersion can be accounted for with the help of a numerical method for the inverse Laplace transform. The proposed technique is very versatile and allows for the incorporation of the general (causal) dielectric-relaxation model. In this paper, conduction-loss and Debije's dielectric-relaxation models are closely studied. Numerical examples are validated using the feature selective validation analysis.",
address="IEEE Press",
chapter="114186",
doi="10.1109/TEMC.2014.2366491",
howpublished="online",
institution="IEEE Press",
number="2",
volume="57",
year="2015",
month="april",
pages="224--231",
publisher="IEEE Press",
type="journal article in Web of Science"
}