Statistical Mechanics - Books suggestions

In summary, the speaker is taking a course in Statistical Mechanics and has already taken Thermodynamics. They have bought several books to supplement their learning and are seeking advice on other materials to use. They also mention the importance of asking questions and staying focused while reading multiple books. They have received a suggestion for a good book on Statistical Physics by Reif.
  • #1
JRPB
22
0
I'm taking Statistical Mechanics this semester. I already took Thermodynamics, covering the first three laws (0,1,2) at the level of Fermi's Thermodynamics book (and other similar ones). My Stat. Mech. teacher is a condensed matter experimentalist and he's boss at what he does, no question about it. However, on the teaching side, well... I have a lot of work to do on my own. I always try to not stay within the confines of my course's program and learn whatever else I can during that period. But, whenever entering a new topic (new for me), I need guidance to avoid getting lost in the vast, vast world of physics. I doubt I'm going to get that from my teacher unless I ask the proper questions (which are hard to come by, given his teaching style). Only the first few classes have passed, but I suspect it's hardly going to get any better (I sure hope it does!)

I bought these books: "Statistical Mechanics" by R. Pathria. "Intro. to Modern Statistical Mechanics" by Chandler and "Thermodynamics and Statistical Mechanics" by Greiner.

I was wondering if you could offer some advice as to what material/books to use in order to complement my course and pretty much, teach myself undergraduate level Statistical Mechanics.

Thanks in advance.

P.S. I'm in my senior year, taking all the fun stuff (ED, QM, SM and one last Mathematical Methods course).
 
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  • #2
Be careful not to get lost by reading too many different books, but...
http://pages.physics.cornell.edu/~sethna/StatMech/
I've heard this is good and the pdf version is free (if you like it enough, buy the hard copy).

You will need to ask lots of questions. Perhaps that should always be true, but I thought it more important with stat mech. Find out what the next lecture will be and read ahead. Then you can ask about your questions instead of waiting for the professor to say something confusing.
 
  • #3
Thanks for the suggestion.

For anyone else interested, I found a very promising book: Statistical Physics by Reif (the smaller one, Vol. 5 of Berkeley's series).
 

Related to Statistical Mechanics - Books suggestions

1. What is Statistical Mechanics?

Statistical Mechanics is a branch of physics that uses statistical methods to explain the behavior of a large number of particles in a system. It aims to predict the macroscopic properties of a system based on the microscopic properties of its constituent particles.

2. What are some good books to learn about Statistical Mechanics?

Some popular books on Statistical Mechanics include "Introduction to Modern Statistical Mechanics" by David Chandler, "Statistical Mechanics: A Set of Lectures" by Richard Feynman, and "Thermodynamics and Statistical Mechanics" by Walter Greiner.

3. Is there a specific level of knowledge required to understand books on Statistical Mechanics?

Most books on Statistical Mechanics require a good understanding of undergraduate-level physics, including classical mechanics, thermodynamics, and quantum mechanics. Some familiarity with advanced mathematics, such as calculus and differential equations, is also helpful.

4. Are there any online resources available for learning about Statistical Mechanics?

Yes, there are several online resources available, such as lecture notes, video lectures, and online courses, that cover the basics of Statistical Mechanics. Some popular websites include MIT OpenCourseWare, Coursera, and Khan Academy.

5. How can I apply Statistical Mechanics in my research or work?

Statistical Mechanics has applications in many fields, including physics, chemistry, biology, and materials science. It can be used to analyze and predict the behavior of complex systems, such as gases, liquids, and solids. It is also used in the study of phase transitions, critical phenomena, and chemical reactions.

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