Aims
This course provides a general background in electromagnetism, ending with a comparison with lumped elements electricity (circuit theory). At the end of this course, the students will be able to :
- write the equations and calculate the electrostatic and electromagnetic fields for various structures containing conductors and charges
- understand the interaction between electromagnetic waves and materials and use properly the concepts of electric permittivity, magnetic permeability and conductivity to describe the materials for various applications
- apply Maxwell's equations and boundary conditions to solve simple electromagnetic radiation problems
- calculate the equivalent circuit (RLC) of a tri-dimensional structure under electromagnetic field
Main themes
Identical to the contents of the course
Content and teaching methods
- Stationary field equations in vacuum : electromagnetic and magnetostatic
- Solving methods and solving of static problems : method of image, conformal mapping and separation of variables
- Materials : dielectric, magnetic, supraconductors and chiral, levitation
- Maxwell's equations and their applications : relativity, Poynting, charges moving in electromagnetic fiels, plasma, theorems (unicity, Babynet, ...) Green functions
- Circuit elements : link with circuit theory, skin effect, eddy currents, magnetic circuits, limitations to the theory oflumped elements, introduction to distributed circuits.
Other information (prerequisite, evaluation (assessment methods), course materials recommended readings, ...)
Prerequisites :
Foundations in electricity and magnetism
Assessment :
Written exam : exercices, with notes, and optional complementary oral examination
Programmes in which this activity is taught
ESP3DS/HY
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Diplôme d'études spécialisées en santé publique (hygiène et sécurité du travail)
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Other credits in programs
ELEC21
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Première année du programme conduisant au grade d'ingénieur civil électricien
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(5 credits)
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Mandatory
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MAP21
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Première année du programme conduisant au grade d'ingénieur civil en mathématiques appliquées
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(5 credits)
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