PHY322 Mathematical Methods of Physics II
Exercises
General Information
| Lecturer: | Prof. Massimiliano Grazzini |
| Assistants: |
Luca Buonocore - Y36 K36 Matteo Marcoli - Y36 K44 Amedeo Primo - Y36 K44 |
| Lectures: | Tuesday, 13:00 - 14:45, in Y16 G05 Wednesday, 13:00 - 14:45, in Y16 G05 |
| Exercises: | Tuesday, 15:00 - 17:00, in Y36 K08, Y36 J33 |
| Exam date: | June 29, 2020, 9.00-12.00 |
- In order to be admitted to the exam two conditions have to be fulfilled: i) 60% of the exercises assigned during the course must be delivered and carried out correctly; ii) the student must go at least once at the blackboard to solve the assigned exercise
Exam
- Date: June 29, 2020, 9am, https://w16.math.uzh.ch/exam/
- Format: The exam will be a collection of exercises similar to those carried out during the course. The format is the one of "Open book". This means that the consultation of books, notes, and all lecture material will be allowed during the exam. The use of calculators and algebric manipulation programs is also allowed to cross check the calculations. Solutions should, however, fully worked out and documented as usual.
Repetition Exam
- Date: September 10, 2020, 9am, Y03-G-91
- Format: The exam will be a collection of exercises similar to those carried out during the course. In case the conditions will permit it, the exam will be done in the traditional way. Should this not be possible, the exam will be carried out online through the exam tool available at http://w16.math.uzh.ch/exam
- In both cases, the format will be the one of the first exam, that is the one of "Open book". This means that the consultation of books, notes, and all lecture material will be allowed during the exam. The use of calculators and algebric manipulation programs is also allowed to cross check the calculations. Solutions should, however, fully worked out and documented as usual.
Exercises Classes
- Tuesday, 15:00 - 17:00, groups (PDF, 48 KB)
- Start: Tuesday, 25. Februar 2020
Lecture Notes
- Distributions (PDF, 320 KB)
- Poisson and Laplace equations, Dirichlet problem, Green functions (PDF, 353 KB)
- Complex Analysis: complex numbers, holomorphic functions, contour integration (PDF, 653 KB)
- Complex Analysis: Cauchy theorem (PDF, 289 KB)
- Complex Analysis: Cauchy Integral Formula and applications (PDF, 776 KB)
- Complex Analysis: Laurent series and the Residue Theorem (PDF, 782 KB)
- Complex Analysis: Analytic continuation (PDF, 295 KB)
- Complex Analysis: Conformal mappings (PDF, 325 KB)
- Complex Analysis of Linear ODE (PDF, 752 KB)
- Group Theory: Basic concepts, Cyclic and Dihedral groups (PDF, 1 MB)
- Group Theory: Representations (PDF, 2 MB)
- Group Theory and Molecular Vibrations (PDF, 360 KB)
- Group Theory: Continuous groups (PDF, 1 MB)
Exercises
- Exercise Sheet 1 (PDF, 158 KB)
- Exercise Sheet 2 (PDF, 193 KB)
- Exercise Sheet 3 (PDF, 167 KB)
- Exercise Sheet 4 (PDF, 180 KB)
- Exercise Sheet 5 (PDF, 167 KB)
- Exercise Sheet 6 (PDF, 179 KB)
- Exercise Sheet 7 (PDF, 527 KB)
- Exercise Sheet 8 (PDF, 187 KB)
- Exercise Sheet 9 (PDF, 174 KB)
- Exercise Sheet 10 (PDF, 178 KB)
- Exercise Sheet 11 (PDF, 708 KB)
- Exercise Sheet 12 (PDF, 158 KB)
- Exercise Sheet 13 (PDF, 190 KB)
- Exercise Sheet 14 (PDF, 209 KB)
- Recap Sheet (PDF, 203 KB)
Bibliography
- M.J. Ablowitz and A.S. Fokas, Complex Variables: Introduction and Applications, Cambridge, 2003
- S. Hassani, Mathematical Physics, A Modern Introduction to its Foundations, Springer
- Wu-Ki Tung, Group Theory in Physics, World Scientific
- S. Sternberg, Group Theory and Physics, Cambridge, 1994