DocumentCode :
1334039
Title :
Wave propagation in a transient plasma-development of a Green´s function
Author :
Huang, Tom T. ; Lee, Joo Hwa ; Kalluri, Dikshitulu K. ; Groves, Keith M.
Author_Institution :
Electromagnetics & Complex Media Res. Lab., Massachusetts Univ., Lowell, MA, USA
Volume :
26
Issue :
1
fYear :
1998
fDate :
2/1/1998 12:00:00 AM
Firstpage :
19
Lastpage :
25
Abstract :
The effect of a transient plasma on a source wave, when the rise time of the electron density profile is comparable to the source wave period, is considered. The problem is not amenable to a sudden-switching approximation or an adiabatic approximation. It is investigated by developing a causal Green´s function for temporally unlike media. A perturbation series based on the Green´s function gives the solution to the desired accuracy. As compared to the numerical methods that give the total fields, this method has the intrinsic advantage of processing the forward propagating and backward propagating waves explicitly. The validity of the method is illustrated by comparing the perturbation solution to the exact solution of a linear profile. The scattering coefficients for a “hump profile,” which has no obvious exact solution, are obtained to illustrate the general applicability of the new approach
Keywords :
electron density; perturbation theory; plasma density; plasma electromagnetic wave propagation; Green´s function; adiabatic approximation; backward propagating waves; electron density profile; forward propagating waves; hump profile; linear profile; numerical methods; perturbation series; perturbation solution; scattering coefficients; source wave period; sudden-switching approximation; temporally unlike media; transient plasma; wave propagation; Forward contracts; Frequency; Geometry; Geophysics computing; Green´s function methods; Laboratories; Perturbation methods; Plasma density; Plasma sources; Plasma waves;
fLanguage :
English
Journal_Title :
Plasma Science, IEEE Transactions on
Publisher :
ieee
ISSN :
0093-3813
Type :
jour
DOI :
10.1109/27.659528
Filename :
659528
Link To Document :
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