Modified Ampere’s Circuital Law

Course Content
Engineering Physics
0/20
Scalar field and vector field
27:40
Divergence operator
15:51
Gradient Divergence and Curl Operators
19:21
Gauss Divergence and Stokes Theorem statement
13:16
Gauss’s Law
15:35
Solutions of Divergence and Curl Numerical Problems
15:52
Ampere’s Circuital Law in differential form
07:08
Modified Ampere’s Circuital Law
28:00
Displacement Current Density in Ampere’s Law
08:00
Faraday’s law and induced emf
13:00
Differential Form of Gauss Law
04:00
Gauss-Divergence Theorem and its Physical Interpretation
17:14
The Continuity Equation
11:44
Maxwells Equation in Integral and Differential Form
24:00
Electromagnetic Waves
20:02
Electro Magnetic Wave Parameters
17:00
Proof Transverse Nature of Electromagnetic Waves
19:00
Transverse Nature of Electromagnetic Waves
38:00
Find the Magnetic Field by using Maxwell’s Equation
28:00
Demonstration of EM waves by using the Simulation Process
09:00
Electrodynamics

From the continuity equation we have seen that if the nature of current is DC, then divergence of the current density j is zero. It means the magnitude of current is constant at both the end (sloenoidal condition).

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