Czech

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After successfully passing the course, a student understands basic concepts of EMC with an emphasis on their underlying physics and mathematical description. Furthermore, the student is able to (a) apply the Laplace transform to the analysis of causal signals; (b) derive the shielding efficiency of planar shields; (c) derive the characteristic impedance of simple transmission lines; (d) derive integral equations for EM scattering analysis; (e) describe EM radiation from fundamental antennas; (f) apply the Lorentz reciprocity theorem to systems EM susceptibility analysis.

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1. Introduction to electromagnetic compatibility (EMC); EMC terminology.
2. Selected parts of vector calculus; integral theorems of mathematical analysis.
3. Sected parts of EM field theory.
4. Signal analysis with an emphasis on properties and applications of the Laplace transform.
5. EMC testing signals; spectral (Bode's) diagrams and spectral bounds.
6. Shielding efficiency of a conductive planar sheet.
7. Transmission line theory; time-domain description; calculation of the characteristic impedance.
8. EM field integral representations.
9. Integral formulations for EM scattering analysis.
10. EM emission from radiating systems.
11. Lorentz's reciprocity theorems; interaction with Kirchhoff's systems.
12. EM susceptibility of Kirchhoff's systems.
13. EM susceptibility analysis of a transmission line over a conductive ground.

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The goal of the course is to get students acquainted with the basic principles of electromagnetic compatibility with an emphasis on the mathematical modeling of electromagnetic interference.

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ŠTUMPF, M. Integrální formulace problémů elektromagnetického pole a jejich aplikace. Litera Brno, Tábor 43a, 612 00 Brno: VUT v Brně, Ústav radioelektroniky, 2014. s. 1-84. ISBN: 978-80-214-4869- 8. (CS)
TESCHE, F. M., M. IANOZ a T. KARLSSON. EMC Analysis Methods and Computational Models. New York: John Wiley & Sons, 1997. ISBN 978-0-471-15573-7. (EN)

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