1. Electromagnetics Catur Apriono Departement of Electrical Engineering
Faculty of Engineering, Universitas Indonesia

2. References
Stuart M. Wentworth,”Fundamentals of Electromagnetics with Engineering Applications” John Wiley
Fawwaz T Ulaby,”Fundamental of Applied Electromagnetics”
William Hayt, Jr. “Engineering Electromagnetics”

3. No. Hari / Tanggal Modul Kuliah 1. Rabu, 30 Maret 2011
Review pers maxwell 2.
Jum’at, 1 April 2011
Plane Waves: 3.
Rabu, 6 April 2011
Plane waves: 5.5 – 5.8 4.
Jum’at, 8 April 2011
Transmission lines: 5.
Rabu, 13 April 2011
Transmission lines: 6.
Jum’at, 15 April 2011
Transmission lines: 7.
Rabu, 20 April 2011
Waveguide : 8.
Rabu, 27 April 2011
Waveguide : 9.
Jum’at, 29 April 2011
Waveguide :
10.
Rabu, 4 Mei 2011
Antena :
11.
Jum’at, 6 Mei 2011
EMI :
12.
Rabu, 11 Mei 2011
EMI :
13.
Jum’at, 13 Mei 2011
Review

4. Outlines
Wave Fundamentals
Maxwell Equations

5. Wave Fundamentals*

6. Wave Fundamentals*

7. Wave Fundamentals

8. Wave Fundamentals

9. Wave Fundamentals

10. Wave Fundamentals

11. Maxwell Equations

12. Maxwell Equations

13. Four Laws
Maxwell’s equations in integral form are a set of FOUR LAWS resulting from several experimental findings and a purely mathematical contribution.
Faraday’s Law
Ampere’s Circuital Law
Gauss’s Law for the Electrical Field
Gauss’s Law for the Magnetic Field

14. Faraday’s Law
The electromotive force around a closed path is equal to the time rate of change of the magnetic flux enclosed by the path

15. Ampere’s Circuital Law
The magnetomotive force around a closed path is equal to the algebraic sum of the current due to the flow of charges and the displacement current bounded by the path
Displacement
current introduced
by Maxwell
Current due to flow of free charges

16. Gauss’ Law for Electric Field
The displacement flux emanating from a closed surface is equal to the charge contained within the volume.
The volume bounded by the surface S,
Free charge
Charge
density

17. Gauss’ Law for Magnetic Field
The magnetic flux emanating from a closed surface is equal to zero
Note that Gauss’ Law for magnetic field is consistent with Faraday’s Law

18. Law of Conservation of Charge
The net current due to flow of charge emanating from a closed surface is equal to the time rate of decreases of the charge within the volume bounded by the surface
Gauss’ Law
Ampere’s Law

19. Maxwell’s Equations in Integral Form
Faraday’s Law
Ampere’s Law
Gauss’ Law
Gauss’ Law
Law of Conservation of Charge

20. Maxwell Equations

21. Latihan 1. P4.5: A propagating electric field is given by
(a) Determine the attenuation constant, the wave frequency, the wavelength, the propagation velocity and the phase shift. (b) How far must the wave travel before its amplitude is reduced to 1.0 V/m?
2. Turunkan keempat persamaan maxwell dari Bentuk Integral ke Bentuk differential