Detail publikace
Time-Domain Analysis of Rectangular Power-Ground Structures With Relaxation
ŠTUMPF, M.
Originální název
Time-Domain Analysis of Rectangular Power-Ground Structures With Relaxation
Anglický název
Time-Domain Analysis of Rectangular Power-Ground Structures With Relaxation
Jazyk
en
Originální abstrakt
The rectangular power-ground structure is thoroughly analyzed in time domain. The time-dependent electric-field distribution within the power-ground structure is expanded in ray-like constituents that propagate via the reflections against circuit's periphery. Their relation to the classical eigenfunction expansion is demonstrated. It is shown that the ray-type expansion is always exact in any finite time window of observation and can be readily generalized to account for dissipation and relaxation mechanisms. Obtained results concerning a dispersive dielectric described through finite-conductivity and Debije relaxation models are discussed and validated on a number of illustrative examples.
Anglický abstrakt
The rectangular power-ground structure is thoroughly analyzed in time domain. The time-dependent electric-field distribution within the power-ground structure is expanded in ray-like constituents that propagate via the reflections against circuit's periphery. Their relation to the classical eigenfunction expansion is demonstrated. It is shown that the ray-type expansion is always exact in any finite time window of observation and can be readily generalized to account for dissipation and relaxation mechanisms. Obtained results concerning a dispersive dielectric described through finite-conductivity and Debije relaxation models are discussed and validated on a number of illustrative examples.
Dokumenty
BibTex
@article{BUT109908,
author="Martin {Štumpf}",
title="Time-Domain Analysis of Rectangular Power-Ground Structures With Relaxation",
annote="The rectangular power-ground structure is thoroughly analyzed in time domain. The time-dependent electric-field distribution within the power-ground structure is expanded in ray-like constituents that propagate via the reflections against circuit's periphery. Their relation to the classical eigenfunction expansion is demonstrated. It is shown that the ray-type expansion is always exact in any finite time window of observation and can be readily generalized to account for dissipation and relaxation mechanisms. Obtained results concerning a dispersive dielectric described through finite-conductivity and Debije relaxation models are discussed and validated on a number of illustrative examples.",
address="IEEE Press",
chapter="109908",
doi="10.1109/TEMC.2014.2305014",
howpublished="print",
institution="IEEE Press",
number="5",
volume="56",
year="2014",
month="october",
pages="1095--1102",
publisher="IEEE Press",
type="journal article in Web of Science"
}