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New Theoretical Approaches to Strongly Correlated Systems 2001 Edition
Contributor(s): Tsvelik, Alexei M. (Editor)
ISBN: 0792370007     ISBN-13: 9780792370000
Publisher: Springer
OUR PRICE:   $161.49  
Product Type: Hardcover - Other Formats
Published: May 2001
Qty:
Annotation: For many years, the physics of strongly correlated systems was considered a theorists' playground, right at the border with pure mathematics, where physicists from the real world' did not venture. The time has come, however, when healthy physics cannot exist without these techniques and results. Lectures on selected topics in the theory of strongly correlated systems are here presented by the leading experts in the field. Topics covered include a use of the form factor approach in low-dimensional systems, applications of quantum field theory to disorder, and dynamical mean field theory. The main divisions of the book deal with: I) Quantum Critical Points; (II) Strongly Correlated One-Dimensional Systems; (III) Strong Correlations and Disorder; and (IV) Dynamical Mean Field Theory.
Additional Information
BISAC Categories:
- Science | Physics - Condensed Matter
- Science | Physics - Nuclear
- Technology & Engineering | Materials Science - General
Dewey: 530.41
LCCN: 2001029819
Series: NATO Science Series II:
Physical Information: 0.75" H x 6.14" W x 9.21" (1.39 lbs) 301 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
For many years, the physics of strongly correlated systems was considered a theorists' playground, right at the border with pure mathematics, where physicists from the real world' did not venture. The time has come, however, when healthy physics cannot exist without these techniques and results.
Lectures on selected topics in the theory of strongly correlated systems are here presented by the leading experts in the field. Topics covered include a use of the form factor approach in low-dimensional systems, applications of quantum field theory to disorder, and dynamical mean field theory. The main divisions of the book deal with: I) Quantum Critical Points; (II) Strongly Correlated One-Dimensional Systems; (III) Strong Correlations and Disorder; and (IV) Dynamical Mean Field Theory.