Electromagnetic Field Theory, 5 credits
Academic year 2022/2023
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Autumn 2022, 33%, Campus
Start date: 29 August 2022
End date: 30 October 2022
Application deadline: 19 April 2022
Application code: UU-13621 Application
Language of instruction: The course will be taught in English, if needed
Location: Uppsala
Selection: All qualified applicants will be admitted.
Registration: 28 July 2022 – 28 August 2022
Entry requirements: 120 credits with Electromagnetism II and Mathematical Methods of Physics. Proficiency in English equivalent to the Swedish upper secondary course English 6.
Fees:
If you are not a citizen of a European Union (EU) or European Economic Area (EEA) country, or Switzerland, you are required to pay application or tuition fees. Formal exchange students will be exempted from tuition fees, as well as the application fee. Read more about fees.
Application fee: SEK 900
Tuition fee, first semester: SEK 12,083
Tuition fee, total: SEK 12,083
About the course
In the course classical electromagnetism will be described and derived. The course will give knowledge that makes a deep understanding possible as well as an ability to solve concrete problems in electromagnetic field theory.
The course contains: Repetition of vector analysis. Repetition of the electrostatic and magnetostatic fields, including the polarisation field in dielectrics and the magnetisation field in magnetisable media. Potential theory (boundary value problems, uniqueness theorem, method of images, separation of variables) with applications in electrostatics, magnetostatics and stationary current distributions. Induction law and displacement current. Transformation of the electromagnetic field. Maxwells equations. Poyntings theorem. Wave equation, plane waves and a brief description of waves along different types of wave guides. Field penetration in conducting media. Skin depth. Generation of electromagnetic radiation (inhomogeneous wave equation, retarded potentials). Electric dipole radiation field. Derivation of circuit equations (Kirchhoff's laws) from Maxwells equations.