PHYS_8301_leem_0811.txt Statistical Mechanics PCS 8301 (Fall 2011) Instructor: M Howard Lee I. General Information A. Text Statistical Mechanics I. M H Lee (2011), fourth edition B. Class Attendance--Full attendance expected as well as punctuality. C. Homework A set of exercise problems are found at the end of each chapter. Their solutions are to be submitted within a week after the completion of the chapter. The solutions will be graded A, B and C: A=good, B= acceptable, C=unacceptable. It is important to do all the homework and do so timely. Failure to submit the homework may result in a failing grade for the course. D. Exams Mid-term and Final Exams will be based on the materials presented at the lectures and covered in the homework. F. Grades Provided that all the homework has been submitted, the final grades will be made up by 1/3 from the midterm exam and 2/3 from the final exam. In borderline cases, the instructor will exercise discretion. The grades from the homework and classroom participation will be the main factors. G. Make-Up Classes Occasionally the instructor must go out of town to attend conferences, to give seminars and colloquia at other universities.* The missed lectures will be made up on days and times to be agreed upon. * Aug 30; Sept 20 & 22; Oct 18 & 20; Nov 8 & 10 H. Office Hours Any time preferably in the afternoon. No appointments needed. II. Topics (from Table of Contents from Statistical Mechanics I) Chapter 1. On the foundation of statistical mechanics Chapter 2. Boltzmann's ansatz or hypothesis on entropy Chapter 3. Einstein's model in Boltzmann's ansatz Chapter 4. Einstein's model and formal developments Chapter 5. Lattice specific heat I. Partition function Chapter 6. Lattice specific heat II. Debye's theory of solids Chapter 7. Blackbody radiation and photon gas Chapter 8. Stephan-Boltzmann law Chapter 9. Boltzmann's ansatz when there is mixing Chapter 10. Canonical average: generalization to interacting systems Chapter 11. Statistical mechanics of magnetism I. Phenomenology Chapter 12. Statistical mechanics of magnetism II. Paramagnetism Chapter 13. Statistical mechanics of magnetism III. Ising model Supplement 1. Review of thermodynamics Supplement 2. Lagrange Multipliers Supplement 3. Lioville theorem Supplement 4. Physics of small oscillations