Fundamental Of Electromagnetics

By A. V. Mahatme more
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Product Specifications

Publisher Laxmi Publications All Electronics and Telecom books by Laxmi Publications
ISBN 9789381159729
Author: A. V. Mahatme
Number of Pages 354
Available
Available in all digital devices
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Fundamental Of Electromagnetics - Page 1 Fundamental Of Electromagnetics - Page 2 Fundamental Of Electromagnetics - Page 3 Fundamental Of Electromagnetics - Page 4 Fundamental Of Electromagnetics - Page 5

Fundamental Of Electromagnetics by A. V. Mahatme
Book Summary:

This well organized book provides the students a clear and logical presentation of basic concepts and principles of electromagnetic fields. The text of the book is divided into three categories; static electric field, steady magnetic field and time varying field.

Beginning with an introduction to vectors and co-ordinate system, the book moves on to explain Maxwell's equations for static electric field, steady magnetic field and time varying field using Gauss's law, Ampere's circuital law, and Faraday's law of electromagnetic induction. The book also deals with electromagnetic wave propagation in different media and its behavior on the boundary.

This book is primarily written for engineering students. In addition, the book would also be useful for teachers, scientists, engineers and professionals to quickly understand the fundamentals of electromagnetic fields.

Audience of the Book :
This book Useful for Electrical Engineering students.
Key Features:
  • Written in very specific and in lucid manner.
  • Numerous of examples are used to explain the concept.
  • Designed for self study of electromagnetic field with a problem solving approach.

Table of Contents:

1. Vector Analysis

2. Coulombs Law and Electric Field Intensity

3. Electric Flux Density, Gausss Law and Divergence

4. Energy and Potential

5. Conductors and Dielectric

6. Poissons and Laplace Equation

7. The Steady Magnetic Field

8. Maxwells Equations for Time Varying Field

9. Electromagnetic Wave Propagation

10. Waves at Boundary Between Two Media

Index

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