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Mod-01 Lec-01 Scalar field and its Gradient
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Mod-01 Lec-02 Line and Surface Integrals
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Mod-01 Lec-03 Divergence and Curl of Vector Fields
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Mod-01 Lec-04 Conservative Field, Stoke's Theorem
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Mod-01 Lec-05 Laplacian
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Mod-02 Lec-06 Electric Field Potential
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Mod-02 Lec-07 Gauss's Law, Potential
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Mod-02 Lec-08 Electric Field and Potential
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Mod-02 Lec-09 Potential and Potential Energy
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Mod-02 Lec-10 Potential and Potential Energy II
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Mod-02 Lec-11 Potential and Potential Energy III
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Mod-02 Lec-12 Coefficients of Potential and Capacitance
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Mod-02 Lec-13 Poission and Laplace Equation
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Mod-02 Lec-14 Solutions of Laplace Equation
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Mod-02 Lec-15 Solutions of Laplace Equation II
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Mod-02 Lec-16 Solutions of Laplace Equation III
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Mod-02 Lec-17 Special Techniques
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Mod-02 Lec-18 Special Techniques II
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Mod-02 Lec-19 Special Techniques III
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Mod-02 Lec-20 Dielectrics
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Mod-02 Lec-21 Dielectrics II
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Mod-02 Lec-22 Dielectrics III
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Mod-03 Lec-23 Equation of Continuity
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Mod-03 Lec-24 a) Force between current loops b) Magnetic Vector Potential
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Mod-03 Lec-25 Magnetic Vector Potential
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Mod-03 Lec-26 Boundary Conditions
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Mod-03 Lec-27 Magnetized Material
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Mod-03 Lec-28 Magentostatics (contd..),Time Varying Field (Introduction)
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Mod-04 Lec-29 Faraday's Law and Inductance
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Mod-04 Lec-30 Maxwell's Equations
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Mod-04 Lec-31 Maxwell's Equations and Conservation Laws
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Mod-04 Lec-32 Conservation Laws
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Mod-04 Lec-33 a) Angular Momentum Conservation b) Electromagnetic Waves
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Mod-04 Lec-34 Electromagnetic Waves
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Mod-04 Lec-35 Propagation of Electromagnetic Waves in a metal
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Mod-05 Lec-36 Waveguides
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Mod-05 Lec-37 Waveguides II
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Mod-05 Lec-38 Resonating Cavity
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Mod-05 Lec-39 Radiation
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Mod-05 Lec-40 Radiation II
Description:
Instructor: Professor D.K. Ghosh, Department of Physics, IIT Bombay. The course is a one semester first course on Electromagnetic Theory at B.Sc. level. This course would be a prerequisite for the advanced level course at the M. Sc. Level. The course begins with a review of vector calculus which is extensively used in the course. The course covers electrostatics, magnetostatics, electromagnetic induction and electromagnetic waves. At the end of this course, a student is expected to be familiar with both the differential and integral forms of Maxwell's equations.

Electromagnetic Theory

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#Science #Physics #Electromagnetism #Gauss's Law #Electromagnetic Theory #Dielectrics #Magnetostatics #Mathematics #Calculus #Vector Calculus #Vector Fields #Engineering #Electronics #Capacitance #Differential Equations #Partial Differential Equations #Laplace's Equation #Scalar Fields
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Mod-01 Lec-01 Scalar field and its Gradient