Introduction to statistical field theory / Edouard Brézin.
Publication details: Cambridge : Cambridge University Press, 2010.Description: x, 166 p. : ill. ; 26 cmISBN:- 9780521193030 (hardback)
- 0521193036 (hardback)
- 530.14 B75I 23
- QC175.16.P5 B74 2010
Item type | Current library | Collection | Call number | Status | Notes | Date due | Barcode | |
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Central Library, IISER Bhopal General Section | Non-fiction | 530.14 B75I (Browse shelf(Opens below)) | Available | Title recommended by Dr S. Dutta | 12497 | ||
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Central Library, IISER Bhopal Reference Section | Reference | 530.14 B75I (Browse shelf(Opens below)) | Not For Loan | Title recommended by Dr Arnab Rudra | 11831 |
Browsing Central Library, IISER Bhopal shelves, Shelving location: General Section, Collection: Non-fiction Close shelf browser (Hides shelf browser)
512.55 H14L2 Lie groups, Lie algebras, and representations : | 530.14 B75I Introduction to statistical field theory / | 535.2 G185N Nonlinear optics in semiconductors. | 537.6226 R43E2 Electrons and phonons in semiconductor multilayers | 822.33 AG15W William Shakespeare's Julius Caesar |
Includes index.
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.
"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"--
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