Code: | F 405 |
Department: | Department of Experimental Physics |
Course director: | Sándor Szatmári |
Credits: | 2 |
Semester: | 4th |
Hours/week: | 2+0 |
Prerequisities: | Mechanics, Waves and optical physics, Electricity and Magnetism, Thermal Physics |
Type of assessment: | K |
Course description:
The electromagnetic spectrum. thermal
radiation. Kirchhoff's law; absorption, emission and reflection; black
body radiation. The Stefan-Boltzmann law and Wien's-law. Planck's radiation
law. Measurement of high temperatures. Luminescence. The photoelectric
effect; the Einstein equation, photocells. Development of the atomic theory.
The Thomson model, Rutherford's experiment. The Bohr-postulates; Bohr's
model of the H atom. The Franck-Hertz experiment. Optical spectra, spectroscopic
terms. Emission and absorption spectra. The spectra of hydrogen and of
hydrogen-like ions, the role of the nuclear motion. Elliptic electron trajectories;
the old quantum theory, introduction of quantum numbers Spectra of alkaline
atoms; the "quantum defect". The electron spin; fine structure of spectral
lines. The Zeeman and Stark effects. Spectra of atoms with several electrons;
the vector model. Pauli's principle; the periodic table of elements. X-ray
(Röntgen) spectra. The Compton effect. The dual nature of light and
the microparticles. Matter waves, group velocity. Diffraction of electron-,
atomic and molecular beams. Elements of light-matter interaction. Elementary
quantum mechanics. The Schrödinger equation; the meaning of eigenvalues,
eigenfunctions and the wavefunction. Particle in a potential well, transport
through the potential barrier, tunneling.. Wave mechanical model of the
hydrogen atom. Quantum mechanical treatment of the harmonic oscillator.
Heisenberg's uncertainty principle; wave groups, zero point energy. Elementary
quantum mechanical explanation of radiation. Stationary and transition
dipole momenta, Einstein's coefficients. The conditions of optical amplification;
lasers.
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