| Titre : |
Condensed Matter Field Theory |
| Type de document : |
texte imprimé |
| Auteurs : |
Alexander Altland, Auteur ; Ben Simons, Auteur |
| Mention d'édition : |
3éd. |
| Editeur : |
New york : Cambridge University Press |
| Année de publication : |
2023 |
| Importance : |
812p. |
| Présentation : |
Couverture externe,tableaux,figures |
| Format : |
26X18cm |
| ISBN/ISSN/EAN : |
978-1-108-49460-1 |
| Note générale : |
Alexander Altland , University of Cologne
Alexander Altland is Professor of Theoretical Physics at the University of Cologne. He is a field theorist who has worked in various areas of condensed matter physics and neighbouring fields. His research interests include the physics of disordered and chaotic systems, and connections between condensed matter and particle physics.
Ben Simons , University of Cambridge
Ben Simons is the Royal Society EP Abraham Professor and Herchel Smith Professor of Physics at the University of Cambridge. His research has spanned a broad range of areas in condensed matter and statistical physics, from disordered normal and superconducting compounds to correlated electron and light-matter systems, and biological physics. |
| Langues : |
Anglais moyen (ca.1100-1500) (enm) Langues originales : Anglais moyen (ca.1100-1500) (enm) |
| Catégories : |
2 Science
|
| Mots-clés : |
SCIENCE,physique |
| Index. décimale : |
530 Physique |
| Résumé : |
The methods of quantum field theory underpin many conceptual advances in contemporary condensed matter physics and neighbouring fields. This book provides a praxis-oriented and pedagogical introduction to quantum field theory in many-particle physics, emphasizing the application of theory to real physical systems. This third edition is organized into two parts: the first half of the text presents a streamlined introduction, elevating readers to a level where they can engage with contemporary research literature, from the introduction of many-body techniques and functional integration to renormalization group methods, and the second half addresses a range of advanced topics including modern aspects of gauge theory, topological and relativistic quantum matter, and condensed matter physics out of thermal equilibrium. At all stages, the text seeks a balance between methodological aspects of quantum field theory and practical applications. Extended problems with worked solutions provide a bridge between formal theory and a research-oriented approach.
Takes a first principles approach that assumes minimal existing knowledge of quantum field theory and its application in the condensed matter setting
Develops concepts using a problem-based approach and illustrates ideas using applications from condensed matter, making the text suitable for graduate courses
The revised edition of the text now includes more advanced and topical subject areas, equipping young scientists with a repertoire of concepts and methodologies in field theory |
| Note de contenu : |
Preface
Part I.
1. From particles to fields
2. Second quantization
3. Path integral
4. Perturbation theory
5. Broken symmetry and collective phenomena
6. Renormalization group
7. Response functions.
Part II.
8. Topological field theory
9. Relativistic field theory
10. Gauge theory
11. Nonequilibrium (classical)
12. Nonequilibrium (quantum)
Appendix
Index. |
Condensed Matter Field Theory [texte imprimé] / Alexander Altland, Auteur ; Ben Simons, Auteur . - 3éd. . - [S.l.] : New york : Cambridge University Press, 2023 . - 812p. : Couverture externe,tableaux,figures ; 26X18cm. ISBN : 978-1-108-49460-1 Alexander Altland , University of Cologne
Alexander Altland is Professor of Theoretical Physics at the University of Cologne. He is a field theorist who has worked in various areas of condensed matter physics and neighbouring fields. His research interests include the physics of disordered and chaotic systems, and connections between condensed matter and particle physics.
Ben Simons , University of Cambridge
Ben Simons is the Royal Society EP Abraham Professor and Herchel Smith Professor of Physics at the University of Cambridge. His research has spanned a broad range of areas in condensed matter and statistical physics, from disordered normal and superconducting compounds to correlated electron and light-matter systems, and biological physics. Langues : Anglais moyen (ca.1100-1500) ( enm) Langues originales : Anglais moyen (ca.1100-1500) ( enm)
| Catégories : |
2 Science
|
| Mots-clés : |
SCIENCE,physique |
| Index. décimale : |
530 Physique |
| Résumé : |
The methods of quantum field theory underpin many conceptual advances in contemporary condensed matter physics and neighbouring fields. This book provides a praxis-oriented and pedagogical introduction to quantum field theory in many-particle physics, emphasizing the application of theory to real physical systems. This third edition is organized into two parts: the first half of the text presents a streamlined introduction, elevating readers to a level where they can engage with contemporary research literature, from the introduction of many-body techniques and functional integration to renormalization group methods, and the second half addresses a range of advanced topics including modern aspects of gauge theory, topological and relativistic quantum matter, and condensed matter physics out of thermal equilibrium. At all stages, the text seeks a balance between methodological aspects of quantum field theory and practical applications. Extended problems with worked solutions provide a bridge between formal theory and a research-oriented approach.
Takes a first principles approach that assumes minimal existing knowledge of quantum field theory and its application in the condensed matter setting
Develops concepts using a problem-based approach and illustrates ideas using applications from condensed matter, making the text suitable for graduate courses
The revised edition of the text now includes more advanced and topical subject areas, equipping young scientists with a repertoire of concepts and methodologies in field theory |
| Note de contenu : |
Preface
Part I.
1. From particles to fields
2. Second quantization
3. Path integral
4. Perturbation theory
5. Broken symmetry and collective phenomena
6. Renormalization group
7. Response functions.
Part II.
8. Topological field theory
9. Relativistic field theory
10. Gauge theory
11. Nonequilibrium (classical)
12. Nonequilibrium (quantum)
Appendix
Index. |
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