Teaching

Group Theory and its Applications, Autumn 2023 / 群论及其应用

课程信息：

期末考试地点：鼓楼校区 教 102；时间：2024-01-04，16:30-18:30

上课时间及地点 (3-17 周，9 月 20 日开始)：

• 线下教学：
  • 周三 第 5-6 节，费彝民楼 A-201 
  • 周五 第 5-6 节，费彝民楼 A-201

课程参考资料：

• 课程讲义主要参考 Greg Moore, Abstract Group Theory
• 其他建议阅读的参考书
  • Zee, Group Theory in a Nutshell for Physicists, Princeton Univ. Press, 2016（较简单，适合入门）
  • Dresselhaus, Dresselhaus, Jorio, Group Theory: Application to the Physics of Condensed Matter, Springer 2008（包含较多物理应用实例）
  • 陶瑞宝，《物理学中的群论》，高等教育出版社，2011（常用中文教材）
  • 马中骐，《物理学中的群论》，科学出版社，2006（常用中文教材）
  • 陈金全，《群表示论的新途径》，上海科学技术出版社，1984（南京大学）

课程讲义及资料：

1. Notes on 2022-09-20
2. Notes on 2022-09-20
3. Notes on 2022-09-22
4. Notes on 2022-09-27 | Recording
5. Notes on 2022-10-08
6. Notes on 2022-10-11
7. Notes on 2022-10-13
8. Notes on 2022-10-18
9. Notes on 2022-10-20
10. Notes on 2022-10-25
11. Notes on 2022-10-27
12. Notes on 2022-11-01 | Note: No lecture on Nov. 3, no homework this week.
13. Notes on 2022-11-08
14. Notes on 2022-11-10
15. Notes on 2022-11-15
16. Notes on 2022-11-17
17. Notes on 2022-11-22
18. Notes on 2022-11-24
19. Notes on 2022-11-29
20. Notes on 2022-12-01
21. Notes on 2022-12-06
22. Notes on 2022-12-08
23. Notes on 2022-12-13
24. Notes on 2022-12-15
25. Notes on 2022-12-20
26. Notes on 2022-12-22
27. Notes on 2022-12-27 | A companion Mathematica notebook
28. Notes on 2022-12-29
29. A brief review of topics discussed in this semester

习题：

1. HW01 (Due on 2023-10-13) | Sol01
2. HW02 (Due on 2023-10-20) | Sol02
3. HW03 (Due on 2023-10-27) | Sol03
4. HW04 (Due on 2023-11-03) | Sol04
5. HW05 (Due on 2023-11-17) | Sol05
6. HW06 (Due on 2023-11-24) | Sol06
7. HW07 (Due on 2023-12-01) | Sol07
8. HW08 (Due on 2023-12-08) | Sol08
9. HW09 (Due on 2023-12-15) | Sol09
10. HW10 (Due on 2023-12-22) | Sol10

Previous lectures

• Autumn 2023 - Group Theory and its Applications
• Summer 2022 - Introduction to Group Theory in Physics
• Autumn 2021 - 物理学前沿讲座