Course objectives:
This course will enable students to:
· Define and Describe Coulomb’s law and electric field intensity.
· Define and Explain electric flux density, Gauss’s law and divergence.
· Describe energy and potential along with concepts of current and conductors.
· Describe Poisson’s and Laplace’s Equations, and Uniqueness Theorem.
· Define and Describe basic concepts of Magnetostatics by studying the various laws,Stoke’s Theorem and scalar and vector magnetic flux density.
· Explain Magnetic Forces, Materials and Inductance.
· Describe the concepts of time varying fields and Develop Maxwell’s equations in Point and Integral Forms.
· Describe and Compare different Types of Wave Propagation.
Module - 1
Coulomb’s Law, Electric Field Intensity and Flux density:
Experimental law of Coulomb, Electric field intensity, Field due to continuous volume charge distribution, Field of a line charge, Electric flux density.
Module -2
Gauss’s law and Divergence
Gauss’ law, Divergence. Maxwell’s First equation (Electrostatics), Vector Operator ▼ and divergence theorem.
Energy, Potential and Conductors
Energy expended in moving a point charge in an electric field, The line integral, Definition of potential difference and potential, The potential field of point charge, Current and Current density, Continuity of current.
Module -3
Poisson’s and Laplace’s Equations
Derivation of Poisson’s and Laplace’s Equations, Uniqueness theorem, Examples of the solution of Laplace’s equation.
Steady Magnetic Field
Biot-Savart Law, Ampere’s circuital law, Curl, Stokes’ theorem, Magnetic flux and magnetic flux density, Scalar and Vector Magnetic Potentials.
Module -4
Magnetic Forces
Force on a moving charge, differential current elements, Force between differential current elements.
Magnetic Materials
Magnetisation and permeability, Magnetic boundary conditions, Magnetic circuit, Potential Energy and forces on magnetic materials.
Module -5
Time-varying fields and Maxwell’s equations
Farday’s law, displacement current, Maxwell’s equations in point form, Maxwell’s equations in integral form.
Uniform Plane Wave
Wave propagation in free space and good conductors. Poynting’s theorem and wave power, Skin Effect.
Text Book:
W.H. Hayt and J.A. Buck, “Engineering Electromagnetics”, 7th Edition, Tata McGraw-Hill, 2009, ISBN-978-0-07-061223-5.
Reference Books:
1. John Krauss and Daniel A Fleisch, “ Electromagnetics with applications”, Mc Graw-Hill.
2. N. Narayana Rao, “Fundamentals of Electromagnetics for Engineering”, Pearson.