Physics 356
– Quantum Physics II
Spring 2006
Instructor: Cass
Sackett email: sackett@virginia.edu
Office Hours: Thursday
3:00-5:00, in Physics 155
This page will be used for posting lecture notes, homework assignments and
solutions to homework and exam problems. All documents are in pdf format.
Read the syllabus.
Presentations:
Upcoming schedule:
Date |
Problem |
Presenter |
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**Problem for 4/5:
Calculate the scattering amplitude for a spherical delta-function shell
(as in Problem 11.4) using the first Born approximation.
Show that the result is consistent with that of
Problem 11.4 in the appropriate limit.
Lectures
(Problem presented):
2/22 (6.17) |
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2/8 (6.1) |
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2/10 (6.4) |
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2/13 (6.7) |
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2/15 (6.8) |
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2/17 (6.12) |
4/14
(9.15 c,d) |
The following supplements are not required reading,
but you may find them informative:
1/20:
Symmetrization of non-orthogonal wave functions
1/27:
Bandgap function for various betas
2/24:
Honest calculation of <Sz> for Zeeman effect
3/24:
Partial wave expansion of exp(ikz)
3/31:
Alternative Green’s function
Homework:
Assignment 1, due Jan 27:
solutions
average: 14.8/18
Assignment 2, due Feb 3:
solutions
average: 13.7/15
Assignment 3, due Feb 10:
solutions
average: 8.7/12
Assignment
4, due Feb 17:
solutions average: 15.8/18
Assignment
5, due Feb 24:
solutions
average: 10.4/12
Assignment 6, due March 17:
Assignment 7, due March 24: Griffiths problems 7.3,
7.6,
7.9,
7.10,
7.12 Average 11.0/15
Assignment 8, due March 31:
Assignment 9, due April 7:
Assignment 10, due April 21: Griffiths problems 9.2,
9.4,
9.6,
9.18,
9.20 Average 8.5/15
Assignment 11, due April 28:
In problem
9.11, only calculate the lifetime of the 2p, m = +1 state (but do it
explicitly, don’t just use my result for the m = 0 state and a symmetry
argument).
For problem
10.2, you’ll need to read through example 10.1 on pages 374-375.
Exams:
Midterm
(revised version) solutions average: 24.4/40
Final solutions average: 30/60
Course
Grade Statistics:
A |
3 |
A- |
5 |
B+ |
2 |
B |
4 |
B- |
2 |
C+ |
0 |
C |
1 |
C- |
2 |