Professor Curtright  325 JLK.  Virtual office hours 4-5 pm MWF, or else by appointment (email me!)
Quantum Theory I
PHY 770 Section S
TuTh 3:30-4:45 Online only
Prerequisites:  PHY 640, 660, & 661, or equivalent.
Transformation theory, linear operators and vector spaces, Schrödinger's equation, rotation group and angular momentum, path integrals, deformation quantization, quasi-hermitian systems, statistics, etc.  Applications to various physical systems, as time permits.
Grade = Class participation + HW + Midterm + Final --- all weighted equally.

As specified by the Provost, here are the required syllabus statements.

Recommended text:  J J Sakurai and J Napolitano, Modern Quantum Mechanics, 3rd Edition (2020).
(To be released by the publisher at the end of November 2020. Until then, the 2nd Edition will suffice.)

Of course, you should also avail yourselves of the useful, free information on the MathWorld and Functions websites, as well as that available on wikipedia.

Lecture summaries are available online as
etc.  Video recordings are available upon written request.

Other source material will be announced in class, and listed below in the Assignments.

Home work problems assigned in a previous incarnation of this course are given here.  Expect similar problems this semester.

Assignment #1:  Read Sakurai, Chapter 1.  Try to do all the exercises!
Assignment #2:  Select any 2 of the problems from Sakurai, Chapter 1, and solve them:  Excluding problems 1-5.  For the remaining problems, 1st come, 1st served!
Assignment #3:  The story of QM in phase space is described here.  You should read this at your leisure.
Assignment #4: 
Assignment #5: 
Assignment #6: 
Assignment #7: 
Assignment #8: 
Assignment #9: 
Assignment #10:  For profit:  Get the old QM qualifier exams and solve them!
Assignment #11:  For fun:  Read this synopsis and look at the cited articles.

Useful software:  Unfortunately, these programs are not free, except on a trial basis.#

(2)  Mathematica
(3)  Scientific WorkPlace

# Actually, students in the Department may use Mathematica under a University licensing program.  Contact Cenkhan Samilgil for details.