|
Course Code |
PHYS 4051 PHYS4051 |
科目名稱 |
Methods in
Theoretical Phys II 理論物理的分析方法（二） |
||||||||
|
教員 |
學 分 |
||||||||||
|
課程性質 |
PHYS 選修 |
同科其他選擇 |
|
||||||||
|
Workload |
l 非PAPER類HOMEWORK l MIDTERM l FINAL EXAM |
好重 |
|
||||||||
|
重 |
1 |
||||||||||
|
平均 |
|
||||||||||
|
輕 |
|
||||||||||
|
極輕 |
|
||||||||||
|
評價教學內容 |
#1 頭一半講complex analysis， 唔駛prove， 後一半講frobenius method 同 hypergeometric equation，要背書不過final唔難。Theory會用多啲，aim experimental phy 嘅可以唔駛reg |
||||||||||
|
評價教員教學 |
#1 friendly，新professor， 教學方式偏數學（真正嘅physics例子實在太難） |
||||||||||
|
CUSIS科目資料 |
Description： This course
provides students with the essential mathematical physics background needed
for carrying out postgraduate studies in physics. Topics include complex
analysis: analytic functions, Laurent series, Cauchy-Riemann conditions,
Residue Theorem and its applications; ordinary differential equations:
Frobenius method, singular points, hypergeometric ODE, Bessel equation and
Bessel functions; partial differential equations: eigenfunction expansions
and boundary-value problems; inhomogeneous ODE and PDE: Green’s function
method. Learning
Outcome： By the end of
the course, students will be able to: 1. master the basic concepts underlying
various methods in mathematical physics 2. acquire the skills to apply mathematical
physics methods in physics problems |
||||||||||
|
其他資料 |
2023Sem1：學位 50|註冊 19|剩餘 31 |
||||||||||
|
同學推薦 |
高度推薦 |
|
推薦 |
1 |
有保留 |
|
極有保留 |
|
|||