| Course title | |||||
| 量子力学および演習 [Quantum Mechanics & Exercises] | |||||
| Course category | technology speciality courses | Requirement | Credit | 3 | |
| Department | Year | 2～4 | Semester | 3rd | |
| Course type | 3rd | Course code | 022462 | ||
| Instructor(s) | |||||
| 畠山 温 [HATAKEYAMA Atsushi] | |||||
| Facility affiliation | Faculty of Engineering | Office | afjgxte/L1151 | Email address | |
| Course description |
| Students learn the basics of quantum mechanics, which is a fundamental theory for material science. Students learn the solution of the Schroedinger equation of some simple one-dimensional problems to understand the basic properties of quantum mechanics. They then learn the fundamental concepts of quantum mechanics with the bra and ket notation. Finally, they learn the internal structure of the hydrogen atom. |
| Expected Learning |
|
Students are expected to be able to 1. describe the basics of quantum mechanics, such as the meaning of a wave function. 2. solve simple one-dimensional problems of the Schroedinger equation and then explain the basic properties of quantum mechanics. 3. understand the fundamental concepts of quantum mechanics. 4. understand the internal structure of the hydrogen atom. Corresponding criteria in the Diploma Policy: See the Curriculum maps. |
| Course schedule |
|
1. Wave function and Schroedinger equation 2. Operators and expectation values 3. Steady states 4. Bound states (1): Square-well potential 5. Bound states (2): Harmonic potential 6. Reflection and transmission 7. Framework of quantum mechanics (1): Bra and ket notation 8. Framework of quantum mechanics (2): Eigenvalues and eigenkets, measurement 9. Framework of quantum mechanics (3): Correspondence between kets and wave functions 10. Framework of quantum mechanics (4): Uncertainty relation in measurement 11. Angular momentum 12. Spin 13. Hydrogen atom (1): Central potential 14. Hydrogen atom (2): Energy eigenvalues 15. Introduction to chemical bonding |
| Prerequisites |
| Students are recommended to prepare for and revise the lecture, spending the standard amount of time as specified by the University and using the lecture handouts as well as the references specified below. |
| Required Text(s) and Materials |
| A. Hatakeyama, Quantum Mechanics (in Japanese) |
| References |
| No specified references. |
| Assessment/Grading |
| Examinations 60%, exercises (including homework) 40%. |
| Message from instructor(s) |
| Course keywords |
| Office hours |
| On demand. |
| Remarks 1 |
| Remarks 2 |
| Related URL |
| Lecture Language |
| Japanese |
| Language Subject |
| Last update |
| 12/23/2019 6:03:28 PM |