Physics 2 - KAIE6M10

Goal(s)

Propagation of electric waves

Content(s)

1 Transmission Line Theory
1.1 Propagation on a High-Frequency Line
1.1.1 Telegrapher's Equations
1.1.2 Case of Low-Loss Lines
1.1.3 Expressions for Voltage, Current, and Impedance on the Line
1.1.4 Study of Reflection at the End of a Line
1.1.5 Power Loss by Transmission

2 Maxwell's Equations
2.1 Local Expression of Gauss's Theorem
2.1.1 Expression of the Integral Form of Gauss's Theorem
2.1.2 Expression of the Local Form of Gauss's Theorem
2.2 Local Expression of Ampere's Theorem
2.2.1 Expression of the Integral Form of Ampere's Theorem
2.2.2 Expression of the Local Form of Ampere's Theorem
2.3 Local Expression of Thomson's Theorem
2.4 Local Expression of the Lenz-Faraday Law Theorem
2.5 Local Expression of the Conservation of Charge
2.6 Time-Dependent Phenomena
2.6.1 Generalized Ampere's Theorem
2.6.2 Local Expression of the Phenomenon of Induction
2.7 Maxwell's Equations in Vacuum
3 Propagation Phenomena
3.1 Propagation of the E and B Fields in Free Space
3.2 Study of a Plane Wave
3.3 Properties of a Plane Wave
3.4 Generalization of an OP with Any Polarization
3.5 Study of the Linearly Polarized Sinusoidal OP
3.5.1 Temporal Variation of the Fields
3.5.2 Spatial Variation of the Fields
3.5.3 Use of Complex Notation
3.5.4 Sinusoidal OP with Any Direction of Propagation
4 Electromagnetic Energy
4.1 Introduction:
4.2 Conservation of Energy
4.2.1 Energy Density
4.2.2 Power Imparted to Matter Pm
4.2.3 Radiated Power Pr
4.2.4 Local Energy Balance
4.3 Poynting Vector
4.3.1 Electromagnetic Energy Density
4.3.2 Poynting Vector Flux R
4.3.3 Statement of Poynting's Theorem

Practical Lab: Design of a 433 MHz Transmission Line

Physics 1

Calendar

The course exists in the following branches:

• Curriculum - IESE - Semester 6

Additional Information

Course ID : KAIE6M10
Course language(s):

You can find this course among all other courses.

Bibliography

Champs et Ondes électromagnétiques. P. Lorrain et D. R. Corson - Armand Colin
Électromagnétisme. H. Gié et J-P. Sarmant - Tec Doc