Available:*
Library | Item Barcode | Call Number | Material Type | Item Category 1 | Status |
|---|---|---|---|---|---|
Searching... | 30000010237067 | QC665.E4 D65 2009 | Open Access Book | Book | Searching... |
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Summary
Summary
A modern presentation of integral methods in low-frequency electromagnetics
This book provides state-of-the-art knowledge on integral methods in low-frequency electromagnetics. Blending theory with numerous examples, it introduces key aspects of the integral methods used in engineering as a powerful alternative to PDE-based models. Readers will get complete coverage of:
The electromagnetic field and its basic characteristics
An overview of solution methods
Solutions of electromagnetic fields by integral expressions
Integral and integrodifferential methods
Indirect solutions of electromagnetic fields by the boundary element method
Integral equations in the solution of selected coupled problems
Numerical methods for integral equations
All computations presented in the book are done by means of the authors' own codes, and a significant amount of their own results is included. At the book's end, they also discuss novel integral techniques of a higher order of accuracy, which are representative of the future of this rapidly advancing field.
Integral Methods in Low-Frequency Electromagnetics is of immense interest to members of the electrical engineering and applied mathematics communities, ranging from graduate students and PhD candidates to researchers in academia and practitioners in industry.
Author Notes
Pavel Karban is Assistant Professor at the Department of Theory of Electrical Engineering at the University of West Bohemia in Pilsen. his research interests include computational electromagnetics, particularly differential and integral models of low-frequency magnetic fields and coupled problems.
Pavel Scheck;olin is Associate Professor at the University of Nevada, Reno, and Senior Researcher at the Institute of Thermomechanics of the Academy of Sciences of the Czech Republic, Prague. His professional interests are aimed at modern adaptive higher-order finite element methods (hp-FEM) and higher-order methods for integral equations, with applications to multi-scale multi-physics-coupled problems in various areas of engineering and science.
