The method of moments in electromagnetics

This book discusses the use of integral equations in electromagnetics, covering theory only when necessary to explain how to apply it to solve practical problems. To introduce the method of moments, coupled surface integral equations are derived and solved in several domains of pragmatic concern: tw...

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Bibliographic Details
Main Author: Gibson, Walton C. (Author)
Format: Book
Language:English
Published: Boca Raton, FL Chapman & Hall/CRC 2015
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100 1 |a Gibson, Walton C.  |e author 
245 1 4 |a The method of moments in electromagnetics  |c Walton C. Gibson 
264 1 |a Boca Raton, FL  |b Chapman & Hall/CRC  |c 2015 
264 4 |c © 2015 
300 |a xxiii, 425 pages  |b illustrations  |c 24 cm 
336 |a text  |2 rdacontent 
337 |a unmediated  |2 rdamedia 
338 |a volume  |2 rdacarrier 
504 |a Includes bibliographical references and index 
505 0 |a 1. Computational electromagnetics -- 2. The method of moments -- 3. Radiation and scattering -- 4. Solution of matrix equations -- 5. Thin wires -- 6. Two-dimensional problems -- 7. Bodies of revolution -- 8. Three-dimensional problems -- 9. The fast multipole method -- 10. Integration 
520 |a This book discusses the use of integral equations in electromagnetics, covering theory only when necessary to explain how to apply it to solve practical problems. To introduce the method of moments, coupled surface integral equations are derived and solved in several domains of pragmatic concern: two-dimensional problems, thin wires, bodies of revolution, and generalized three-dimensional problems. Focusing on real-world implementation, the Second Edition includes a treatment of electromagnetic scattering from objects that may be either conducting or comprise a composite conducting/dielectric (material) geometry 
592 |a 32584  |b 8/12/2016  |c RM 543.56  |h Bookline 
650 0 |a Electromagnetism  |x data processing 
650 0 |a Electromagnetic fields  |x Mathematical models 
650 0 |a Moments method (Statistics) 
650 0 |a Electromagnetic theory  |x Data processing 
650 0 |a Integral equations  |x Numerical solutions 
999 |a vtls000057274  |c 102411  |d 102411