Gaussian beams constitute a very powerful tool to analyze radiation and scattering problems in high frequency regimes. The analysis of this kind of beams may be done by performing an analytical continuation of the real sources into the complex space. This is also a very powerful technique that arise, not only to this kind of solutions, but also to other solutions that may be very useful even for low frequency regimes. A complete parametrization of real propagation space in terms of the different type of complex beams solutions is presented in this paper. The analysis in the complex domain arises to different regions in the real space which may be anticipated and described through analytical transition regions. Some important conclusions may be derived from the results obtained, in particular the results related to the complex far field condition.
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Emilio GAGO - RIBAS, Maria J.Gonzalez MORALES, Carlos Dehesa MARTINEZ, "Analytical Parametrization of a 2D Real Propagation Space in Terms of Complex Electromagnetic Beams" in IEICE TRANSACTIONS on Electronics,
vol. E80-C, no. 11, pp. 1434-1439, November 1997, doi: .
Abstract: Gaussian beams constitute a very powerful tool to analyze radiation and scattering problems in high frequency regimes. The analysis of this kind of beams may be done by performing an analytical continuation of the real sources into the complex space. This is also a very powerful technique that arise, not only to this kind of solutions, but also to other solutions that may be very useful even for low frequency regimes. A complete parametrization of real propagation space in terms of the different type of complex beams solutions is presented in this paper. The analysis in the complex domain arises to different regions in the real space which may be anticipated and described through analytical transition regions. Some important conclusions may be derived from the results obtained, in particular the results related to the complex far field condition.
URL: https://global.ieice.org/en_transactions/electronics/10.1587/e80-c_11_1434/_p
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@ARTICLE{e80-c_11_1434,
author={Emilio GAGO - RIBAS, Maria J.Gonzalez MORALES, Carlos Dehesa MARTINEZ, },
journal={IEICE TRANSACTIONS on Electronics},
title={Analytical Parametrization of a 2D Real Propagation Space in Terms of Complex Electromagnetic Beams},
year={1997},
volume={E80-C},
number={11},
pages={1434-1439},
abstract={Gaussian beams constitute a very powerful tool to analyze radiation and scattering problems in high frequency regimes. The analysis of this kind of beams may be done by performing an analytical continuation of the real sources into the complex space. This is also a very powerful technique that arise, not only to this kind of solutions, but also to other solutions that may be very useful even for low frequency regimes. A complete parametrization of real propagation space in terms of the different type of complex beams solutions is presented in this paper. The analysis in the complex domain arises to different regions in the real space which may be anticipated and described through analytical transition regions. Some important conclusions may be derived from the results obtained, in particular the results related to the complex far field condition.},
keywords={},
doi={},
ISSN={},
month={November},}
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TY - JOUR
TI - Analytical Parametrization of a 2D Real Propagation Space in Terms of Complex Electromagnetic Beams
T2 - IEICE TRANSACTIONS on Electronics
SP - 1434
EP - 1439
AU - Emilio GAGO - RIBAS
AU - Maria J.Gonzalez MORALES
AU - Carlos Dehesa MARTINEZ
PY - 1997
DO -
JO - IEICE TRANSACTIONS on Electronics
SN -
VL - E80-C
IS - 11
JA - IEICE TRANSACTIONS on Electronics
Y1 - November 1997
AB - Gaussian beams constitute a very powerful tool to analyze radiation and scattering problems in high frequency regimes. The analysis of this kind of beams may be done by performing an analytical continuation of the real sources into the complex space. This is also a very powerful technique that arise, not only to this kind of solutions, but also to other solutions that may be very useful even for low frequency regimes. A complete parametrization of real propagation space in terms of the different type of complex beams solutions is presented in this paper. The analysis in the complex domain arises to different regions in the real space which may be anticipated and described through analytical transition regions. Some important conclusions may be derived from the results obtained, in particular the results related to the complex far field condition.
ER -