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Last update: T_KDF (23.05.2001)
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Last update: RNDr. Pavel Zakouřil, Ph.D. (05.08.2002)
Kvasnica J.: Teorie elektromagnetického pole. Academia, Praha 1985
Votruba V., Muzikář Č.: Teorie elektromagnetického pole. NČSAV, Praha 1958
Stratton J.A.: Teorie elektromagnetického pole. SNTL - TKI, Praha 1961
Kvasnica J.: Fyzikální pole. SNTL - Populární přednášky o fyzice, Praha 1964
Panofsky W., Phillips M.: Classical Electricity and Magnetism. Addison - Wesley (ruský překlad Panovskij V., Filips M.: Klassičeskaja elektrodinamika. Gos.izd. fiz.-mat.lit., Moskva 1963)
Jackson J.D.: Classical Electrodynamics. Wiley, N.Y.-London 1962 (ruský překlad Džekson Dž.: Klassičeskaja elektrodinamika. Mir, Moskva 1965)
Landau L.D., Lifšic E.M.: Teorija polja (Teoretičeskaja fizika tom 2). Gos.iz.fiz.-mat.lit., Moskva 1962 |
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Last update: T_KVOF (26.05.2003)
Basic physical concepts: field x particles, the field concept of interaction. Maxwell equations. Discuccion.
Math: Tensor calculus, distributions (delta-function), Green functions. Fourier transformation. Integral theorems: Gauss-Ostrogradskij, Stokes, Green.
Full set of Maxwell equations. Boundary conditions, material relations. Meaning of E, D, P etc.
Microscopic view: Lorentz electron theory.
Special cases of elmg. field concerning time dependency: Stationary field (Biot-Savart law), quasistationary field (skin effect).
Equivalency of magnetic dipole layer and current loop. Static field (Multipoles).
Consarvation laws in elgm. field: Charge, energy, momentum. Poynting-Umov vector.
Wave equations: D'Alembert operator. Callibration transformation (Lorentz, Coulomb).
Homogenous equations. Non-conducting media. Optics as a result of Maxwell equations. Fresnel's formulae.
Non-homogenous equations: fields and their sources. Advanced and retadred potentials, Liérard-Wiechert. Hertz dipole, Bremsstrahlung.
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