| Academic Year |
2024Year |
School/Graduate School |
School of Science |
| Lecture Code |
HC090000 |
Subject Classification |
Specialized Education |
| Subject Name |
量子力学II |
Subject Name
（Katakana） |
リョウシリキガク２ |
Subject Name in
English |
Quantum Mechanics ＩＩ |
| Instructor |
HIGUCHI KATSUHIKO |
Instructor
(Katakana) |
ヒグチ カツヒコ |
| Campus |
Higashi-Hiroshima |
Semester/Term |
3rd-Year, First Semester, First Semester |
| Days, Periods, and Classrooms |
(1st) Fri3-4：SCI E102 |
| Lesson Style |
Lecture |
Lesson Style
(More Details) |
|
| Lecture |
| Credits |
2.0 |
Class Hours/Week |
|
Language of Instruction |
J
:
Japanese |
| Course Level |
3
:
Undergraduate High-Intermediate
|
| Course Area（Area） |
25
:
Science and Technology |
| Course Area（Discipline） |
06
:
Physics |
| Eligible Students |
|
| Keywords |
Schroedinger equation, Pictures, Matrix representation, Symmetry and conservation laws, Approximation methods in Quantum mechanics |
| Special Subject for Teacher Education |
|
Special Subject |
|
Class Status
within Educational
Program
(Applicable only to targeted subjects for undergraduate students) | |
|---|
Criterion referenced
Evaluation
(Applicable only to targeted subjects for undergraduate students) | Physics
（Knowledge and Understanding）
・Knowledge and understanding of physical mathematics, mechanics, electromagnetism, thermodynamics, statistical mechanics and quantum mechanics. |
|---|
Class Objectives
/Class Outline |
To understand Quntum mechanics |
| Class Schedule |
Review of Quantum Mechanics I (1)
Schroedinger equation, eigenvalue and eigenfunction
Review of Quantum Mechanics I (2)
Physical quantity and Hermitian operator
Matrix formulation of Quantum Mechanics (1)
Quantum State, state vector
Matrix formulation of Quantum Mechanics (2)
Matrix representation of operators, transformation theory
Matrix formulation of Quantum Mechanics (3)
Bra and Ket notaion, diagonalization of matrix, commutative property, simultaneous eigenvector
Pictures
Schroedinger picture, Heisenberg picture, Interaction picture
Symmetry and conservation laws (1)
Conservation of momentum, Conservation of angular momentum
Symmetry and conservation laws (2)
Conservation of Energy, Conservation of Parity
Spin
Spin functions, Spinor
Perturbation theory (1)
Non degenerate case
Perturbation theory (2)
Degenerate case
Variational Method
Rayleigh-Ritz's method
Time-dependent perturbation theory (1)
Transition probability
Time-dependent perturbation theory (2)
Final examination |
Text/Reference
Books,etc. |
book for reference: for example,
"Quantum Mechanics" by Leonard I. Schiff (McGraw-Hill Inc.,US; 3rd Revised, 1969) |
PC or AV used in
Class,etc. |
|
| (More Details) |
Blackboard, prints |
| Learning techniques to be incorporated |
|
Suggestions on
Preparation and
Review |
You had better review what was learned and solve problems in some text book. |
| Requirements |
|
| Grading Method |
Report(30%)s and final examination(70%) |
| Practical Experience |
|
| Summary of Practical Experience and Class Contents based on it |
|
| Message |
|
| Other |
|
Please fill in the class improvement questionnaire which is carried out on all classes.
Instructors will reflect on your feedback and utilize the information for improving their teaching. |