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Inverse scattering for anisotropic mirror image invariant media

Friden, Jonas LU (1993) In Technical Report LUTEDX/(TEAT-7028)/1-24/(1993)
Abstract
Basic tools to solve an inverse scattering problem for anisotropic media are

developed. A transient electromagnetic field impinges upon a slab of

anisotropic dispersive medium. The scattering kernels map the incident field to the scattered fields. The inverse scattering

problem is to reconstruct the components of the matrix susceptibility kernel from knowledge of the scattering kernels. The method is

based on the imbedding and Green functions equations. These equations are generalized to allow for an incident field at arbitrary

angle from one side of the slab and the mirror image field incident from the other side of the slab. Mirror image invariance is

investigated for a homogeneous... (More)
Basic tools to solve an inverse scattering problem for anisotropic media are

developed. A transient electromagnetic field impinges upon a slab of

anisotropic dispersive medium. The scattering kernels map the incident field to the scattered fields. The inverse scattering

problem is to reconstruct the components of the matrix susceptibility kernel from knowledge of the scattering kernels. The method is

based on the imbedding and Green functions equations. These equations are generalized to allow for an incident field at arbitrary

angle from one side of the slab and the mirror image field incident from the other side of the slab. Mirror image invariance is

investigated for a homogeneous slab. An inverse scattering problem for a homogeneous mirror image invariant medium is presented and

solved numerically using reflection data from one side of the slab only. (Less)
Please use this url to cite or link to this publication:
author
organization
publishing date
type
Book/Report
publication status
published
subject
in
Technical Report LUTEDX/(TEAT-7028)/1-24/(1993)
pages
24 pages
publisher
[Publisher information missing]
report number
TEAT-7028
language
English
LU publication?
yes
additional info
Published version: Inverse Problems, 10(5), 1133-1144, 1994.
id
4045201d-246f-408d-8316-f7a08867b6e1 (old id 1660559)
date added to LUP
2016-04-04 14:00:49
date last changed
2018-11-21 21:17:45
@techreport{4045201d-246f-408d-8316-f7a08867b6e1,
  abstract     = {{Basic tools to solve an inverse scattering problem for anisotropic media are<br/><br>
developed. A transient electromagnetic field impinges upon a slab of<br/><br>
anisotropic dispersive medium. The scattering kernels map the incident field to the scattered fields. The inverse scattering<br/><br>
problem is to reconstruct the components of the matrix susceptibility kernel from knowledge of the scattering kernels. The method is<br/><br>
based on the imbedding and Green functions equations. These equations are generalized to allow for an incident field at arbitrary<br/><br>
angle from one side of the slab and the mirror image field incident from the other side of the slab. Mirror image invariance is<br/><br>
investigated for a homogeneous slab. An inverse scattering problem for a homogeneous mirror image invariant medium is presented and<br/><br>
solved numerically using reflection data from one side of the slab only.}},
  author       = {{Friden, Jonas}},
  institution  = {{[Publisher information missing]}},
  language     = {{eng}},
  number       = {{TEAT-7028}},
  series       = {{Technical Report LUTEDX/(TEAT-7028)/1-24/(1993)}},
  title        = {{Inverse scattering for anisotropic mirror image invariant media}},
  url          = {{https://lup.lub.lu.se/search/files/6259592/1671107.pdf}},
  year         = {{1993}},
}