9780387008950-0387008950-Theoretical Methods for Strongly Correlated Electrons (CRM Series in Mathematical Physics)

Theoretical Methods for Strongly Correlated Electrons (CRM Series in Mathematical Physics)

ISBN-13: 9780387008950
ISBN-10: 0387008950
Edition: 2004
Author: David Senechal, Andre-Marie Tremblay, Claude Bourbonnais
Publication date: 2003
Publisher: Springer
Format: Hardcover 380 pages
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ISBN-13: 9780387008950
ISBN-10: 0387008950
Edition: 2004
Author: David Senechal, Andre-Marie Tremblay, Claude Bourbonnais
Publication date: 2003
Publisher: Springer
Format: Hardcover 380 pages

Summary

Theoretical Methods for Strongly Correlated Electrons (CRM Series in Mathematical Physics) (ISBN-13: 9780387008950 and ISBN-10: 0387008950), written by authors David Senechal, Andre-Marie Tremblay, Claude Bourbonnais, was published by Springer in 2003. With an overall rating of 3.6 stars, it's a notable title among other Electrical & Electronics (Electromagnetism, Physics, Mathematical Physics, Nanostructures, Solid-State Physics, Engineering) books. You can easily purchase or rent Theoretical Methods for Strongly Correlated Electrons (CRM Series in Mathematical Physics) (Hardcover) from BooksRun, along with many other new and used Electrical & Electronics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Focusing on the purely theoretical aspects of strongly correlated electrons, this volume brings together a variety of approaches to models of the Hubbard type - i.e., problems where both localized and delocalized elements are present in low dimensions. The chapters are arranged in three parts. The first part deals with two of the most widely used numerical methods in strongly correlated electrons, the density matrix renormalization group and the quantum Monte Carlo method. The second part covers Lagrangian, Functional Integral, Renormalization Group, Conformal, and Bosonization methods that can be applied to one-dimensional or weakly coupled chains. The third part considers functional derivatives, mean-field, self-consistent methods, slave-bosons, and extensions.
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