Quantum Physics 2 [ LPHY1322 ]
6.0 crédits ECTS
45.0 h + 22.5 h
1q
| Teacher(s) |
Ringeval Christophe ;
|
| Language |
French
|
Place
of the course |
Louvain-la-Neuve
|
| Main themes |
- Wave mechanics : principals, Schrödinger equation, example - Quantum mechanics : principals; quantum dynamics, symmetry - Disturbance theory
Particule in a central potential
- Quantum Mechanics formalism
- The angular momentum
- The hydrogen atom
- The spin
- Addition of angular momenta
- Time independent perturbation theory
- Fine and hyperfine structure of the hydrogen atom
- Time dependent perturbation theory
- Quantum dynamics
- Introduction to path integral
|
| Aims |
This course for students who already received an introduction to quantum ideas and to 1D wave mechanics will include a systematic exposition to non-relativist quantum mechanics, - who establishes it on strong but not too formal theoretical bases and - that offer a tool useful for the study of fields like atomic and molecular physics, nuclear and solid state physics.
|
| Other information |
Prerequisites: General physics II, 2nd part: Quantum - Mathematical methods of physics II
Support: This course is based on the book of E. Merzbacher, Quantum Mechanics, J. Wiley, N.Y. (1970), chapters 4, 8-10, 12-18. DIRAC P., The principles of quantum mechanics, 4th edition, Oxford, 1967. PAIS A., Inward Bound of Matter and Forces in the Physical World, Oxford, 1986. GALINDO A., PASCUAL P., Quantum Mechanics I, Springer Verlag, 1990. GALINDO A., PASCUAL P., Quantum Mechanics II, Springer Verlag, 1991. GASIROWICZ S., Quantum Physics, Wiley, 1974. MANDL F., Quantum Mechanics, Wiley, 1992.
|
Cycle et année
d'étude |
> Bachelor in Physics
> Bachelor in Geography : General
> Bachelor in Economics and Management
> Bachelor in Mathematics
> Bachelor in Engineering
> Master [120] in Physical Engineering
|
Faculty or entity
in charge |
> PHYS
|
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