General
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Group | Type | Name | Day | Hours | Building/Room |
---|---|---|---|---|---|
1 | Lecture | Prof. Golan Bel | Wednesday | 16:00-19:00 | 92/001 |
2 | Lecture |
Prof. Golan Bel | Monday | 16:00-19:00 | 32/306 |
11 | Tutorial | Tatyana Shevchuk | Tuesday | 14:00-15:00 |
34/109 |
12 | Tutorial |
Tatyana Shevchuk | Tuesday | 15:00-16:00 |
34/109 |
13 | Tutorial |
Avia Hadar | Tuesday | 16:00-17:00 |
32/307 |
14 | Tutorial |
Avia Hadar |
Tuesday | 13:00-14:00 |
34/116 |
21 | Tutorial |
Tal Schwartzman |
Wednesday | 15:00-16:00 | 34/3 |
22 | Tutorial |
Tal Schwartzman |
Wednesday | 16:00-17:00 |
34/109 |
23 | Tutorial |
Tal Schwartzman |
Wednesday | 17:00-18:00 |
34/109 |
24 | Tutorial |
Tal Schwartzman |
Wednesday | 18:00-19:00 |
34/109 |
Name | Day | Hours | Building/Room | |
---|---|---|---|---|
Prof. Golan Bel | Wednesday | 14:00-15:00 | 54/333, please email before | bel@bgu.ac.il |
Avia Hadar | Tuesday | 15:00-16:00 | 54/-112 |
aviahad@post.bgu.ac.il |
Tal Schwartzman | Wednesday | 13:00-14:00 | 54/219, please email before | schwara@post.bgu.ac.il |
Tatyana Shevchuk | Sunday | 11:00-12:00 | 54/321, please email before | shevchut@post.bgu.ac.il |
Week | Topic | Sources |
---|---|---|
1 | Waves (derivation of the wave equation in classical physics, EM waves, phase velocity, group velocity, etc.) | Lecture 1 |
2 | Wave-particle duality and the photoelectric effect | Lecture 2 |
3 | Schrödinger equation; Born interpretation; Expectation values. | Lecture 3 |
4 | Solutions to Schrödinger equation; Infinite potential well. | Lecture 4 |
5 | Solutions to Schrödinger equation: Transmission and reflection; | Lecture 5 |
6 | Finite depth potential well and some mathematical background for QM operators. | Lecture 6 |
7 | Quantum harmonic oscillator; Bohr model. | Lecture 7 |
8 | Angular momentum and the hydrogen atom wavefunction. | Lecture 8 |
9 | Zeeman effect and the periodic table. | Lecture 9 |
10 | Drude's model. | Lecture 10 |
11 | Sommerfeld's model: Fermi momentum, energy, sphere. Fermi-Dirac distribution. Ground state energy. | Lecture 11 |
12 | Bravais lattice; Reciprocal lattice; scattering of x-ray; origin of the energy gap. | Lecture 12 |
13 | The energy gap; Bloch's theorem; Krönig-Penney model; Response of electrons in periodic potential to electric field. | Lecture 13 |