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Numerical Methods in Electromagnetism
 
 

Numerical Methods in Electromagnetism, 1st Edition

 
Numerical Methods in Electromagnetism, 1st Edition,Sheppard Salon,M. Chari,ISBN9780126157604
 
 
 

  &      

Academic Press

9780126157604

767

229 X 152

Print Book

Hardcover

In Stock

Estimated Delivery Time
USD 160.00
 
 

Key Features


@bul:* Comprehensive descriptions of numerical methods
* In-depth introduction to finite differences, finite elements, and integral equations
* Illustrations and applications of linear and nonlinear solutions for multi-dimensional analysis
* Numerical examples to facilitate understanding of the methods
* Appendices for quick reference of mathematical and numerical methods employed

Description

Electromagnetics is the foundation of our electric technology. It describes the fundamental principles upon which electricity is generated and used. This includes electric machines, high voltage transmission, telecommunication, radar, and recording and digital computing. This book will serve both as an introductory text for graduate students and as a reference book for professional engineers and researchers. This book leads the uninitiated into the realm of numerical methods for solving electromagnetic field problems by examples and illustrations. Detailed descriptions of advanced techniques are also included for the benefit of working engineers and research students.

Readership

Students, engineers, scientists, and researchers involved in numerical methods for solving electromagnetic field problems in electrical machinery, as well as in high frequency devices; students and professors in electrical engineering departments.

Sheppard Salon

Affiliations and Expertise

Rensselaer Polytechnic Institute (RPI), Troy, New York, U.S.A.

M. Chari

Affiliations and Expertise

Rensselaer Polytechnic Institute (RPI), Troy, New York, U.S.A.

Numerical Methods in Electromagnetism, 1st Edition

1. Basic Principles of Electromagnetic Fields
2. Overview of Computational Methods in Electromagnetics
3. The Finite Difference Method
4. Variational and Galerkin Methods
5. Shape Functions
6. The Finite Element Method
7. Integral Equations
8. Open Boundary Problems
9. High- Frequency Problems with Finite Elements
10. Low-Frequency Applications
11. Solution of Equations

A. Vector Operators
B. Triangle Area in Terms of Vertex Coordinates
C. Fourier Transform Mehtod
D. Integrals of Area Coordinates
E. Integrals of Voluume Coordinates
F. Gauss-Legendre Quadrature Formulae, Abscissae and, Weight Coefficients
G. Shape Functions for 1D Finite Elements
H. Shape Functions for 2D Finite Elements
I. Shape Functions for 3D Finite Elements
References
Index
 
 
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