Introduction to statistical field theory /

"Knowledge of the renormalization group and field theory is a key part of physics, and is essential in condensed matter and particle physics. Written for advanced undergraduate and beginning graduate students, this textbook provides a concise introduction to this subject. The textbook deals dir...

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Bibliographic Details
Main Author: Brézin, E.
Format: Book
Language:English
Published: New York, N.Y. : Cambridge University Press, 2010.
Subjects:

MARC

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245 1 0 |a Introduction to statistical field theory /  |c Edouard Brézin. 
260 |a New York, N.Y. :  |b Cambridge University Press,  |c 2010. 
300 |a x, 166 pages :  |b illustrations ;  |c 26 cm 
336 |a text  |b txt  |2 rdacontent 
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500 |a Includes index. 
505 8 |a Machine generated contents note: 1. A few well-known basic results; 2. Introduction: order parameters, broken symmetries; 3. Examples of physical situations modelled by the Ising model; 4. A few results about the Ising model; 5. High temperature and low temperature expansions; 6. Some geometric problems related to phase transitions; 7. Phenomenological description of the critical behaviour; 8. Mean field theory; 9. Beyond mean field theory; 10. Introduction to the renormalization group; 11. Renormalization group for the [phi]4 theory; 12. Renormalized theory; 13. Goldstone modes; 14. Large n; Index. 
520 |a "Knowledge of the renormalization group and field theory is a key part of physics, and is essential in condensed matter and particle physics. Written for advanced undergraduate and beginning graduate students, this textbook provides a concise introduction to this subject. The textbook deals directly with the loop-expansion of the free-energy, also known as the background field method. This is a powerful method, especially when dealing with symmetries, and statistical mechanics. In focussing on free-energy, the author avoids long developments on field theory techniques. The necessity of renormalization then follows"--  |c Provided by publisher. 
650 0 |a Phase transformations (Statistical physics) 
650 0 |a Field theory (Physics) 
650 0 |a Statistical mechanics 
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