|
|
Second semester of a two-semester senior course. Review of atomic and other quantum phenomena and special relativity; introduction to quantum mechanics treating the more advanced topics of atomic physics and applications to molecular, solid state, nuclear, and elementary particle physics and quantum statistics. Experiments underlying this course are covered in Physics 407. Prerequisites: Ph 448 or equivalent. Not open to those who have had Physics 531.Course listing in UW timetable.
The course textbook is J.-L. Basdevant and J. Dalibard, "Quantum Mechanics" Syllabus Syllabus (updated 2008.march.13) Honors Credit (updated 2008.january.22) Books on reserve (updated 2008.january.22) Homework assignments and solutions are available from the physics library course reserves. Homework is an important part of the course and accounts for 50% of your grade. Working problems is an important part of learning quantum mechanics, and will also give you practice in applying mathematical methods. You are encouraged to use the math resources provided in the notes and links below. Homework will typically be given out on friday and due the following friday. You are welcome to work together on homework, however you must turn in your own solutions - not a Xerox copy of someone else's. Late homework will not be accepted unless prior approval has been given. Solutions will be posted on the course reserves. Notes on various topics: Field quantization and spontaneous decay (updated 2008.may.9) Zeeman effect (updated 2008.january.24) Angular momentum notes (version 1.6, updated 2008.february.4) Special relativity notes (version 1.2, updated 2008.february.17) A good introduction to special relativity that is much more detailed than my notes can be found here. Physical constants (updated 2007.october.5) if you want all the details here are the CODATA 2006 recommended values Conversion between Gaussian and SI units (updated 2007.february.25) Mathematical formulae (version 1.3 updated 2007.october.8) Dirac notation and rules of quantum mechanics (updated 2006.october.10) Tutorial on Fourier transforms Note that this tutorial uses a different convention than us. The prefactor in one-dimension is 1/(2pi) for the inverse transform (k->x) and just 1 for the forward transform (x->k). We are using a symmetric form where the prefactor is 1/sqrt(2 pi) in each direction. Solution of the Schrödinger equation for hydrogenic atoms (updated 2006.november.28)
Some interesting papers related to the course: Welton's lamb shift calculation (1948) Rabi: Magnetic resonance note (1938) Molecular beam magnetic resonance method (1939) Einstein: Einstein photoelectric effect (1905) Einstein special relativity (1905) Einstein radiation theory (1917) Einstein and quantum theory (review 1979)
EPR paradox, Bell inequalities, and experiments: Einstein, Podolsky, Rosen paper (1935)
Other papers related to quantum mechanics and quantum paradoxes: Zeilinger photon centenary (2005) Zeilinger two-slit experiment with C60 (2003) Wootters Zurek nocloning (1982) Aharonov weak measurements and negative kinetic energy (1993) Steinberg tunneling time in barrier (1995) Laloe do we understand QM? (2001) Links to useful information: Abramowitz & Stegun Handbook of Mathematical Functions Matrix solver for linear equations on the web |