Advances in the Formulations and Accuracy of the Method of Moments Applied to Electromagnetics


First Edition

In this work we solve the scattering, a problem of electromagnetic analysis, by mixed homogeneous linear and isotropic three-dimensional materials with the Method of Moments in the harmonic... Read More

The success of electromagnetic analysis and design during the past century would not have been possible without an accurate and complete theory, optimized numerical techniques and computers. In this work we solve the scattering by mixed homogeneous linear and isotropic three-dimensional materials with the Method of Moments in the harmonic case. New general methods, expressions and theorems have been derived to this end. They allowed to introduce a new numerical formulation able to fully solve metallic sheets. To perform the singular numerical integrations, high efficiency quadratures have been selected for their ease of implementation in a general purpose code. After careful assessment of their accuracy, the electric and magnetic field integral equations (EFIE/MFIE) have been compared. A great similarity was observed, except in the vicinity of sharp edges. A closer look revealed severe limitations inherent to the RWG basis functions. Future work will aim at unifying the EFIE and MFIE solutions everywhere.


Paperback - In English 60.00 €

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Specifications


Publisher
Presses universitaires de Louvain
Author
Thierry Gilles,
Collection
Thèses de l'École polytechnique de Louvain
Language
English
BISAC Subject Heading
TEC000000 TECHNOLOGY & ENGINEERING
Onix Audience Codes
06 Professional and scholarly
CLIL (Version 2013-2019)
3069 TECHNIQUES ET SCIENCES APPLIQUEES
Title First Published
15 October 2011
Type of Work
Thesis
Includes
Bibliography

Paperback


Publication Date
15 October 2011
ISBN-13
9782874632884
Extent
Main content page count : 308
Legal Copyright Date
D/2011/9964/25
Code
85236
Dimensions
16 x 24 x 1.6 cm
Weight
493 grams
List Price
60.00 €
ONIX XML
Version 2.1, Version 3

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Contents


CONTENTS ...............................................................................................................I
LIST OF PUBLICATIONS ............................................................................................V
LIS