《凝聚態中的量子場論》是2010年世界圖書出版公司出版的圖書，作者是納高薩。本書主要是介紹了凝聚態中的量子場論的基礎知識及套用。
基本介紹
- 書名：凝聚態中的量子場論
- 又名：quantum field theory in condensed matter physics
- 出版社： 世界圖書出版公司;
- 出版時間： 第1版 (2010年8月1日)
圖書信息,內容簡介,作者簡介,目錄,
圖書信息
書名：凝聚態中的量子場論
出版社: 世界圖書出版公司; 第1版 (2010年8月1日)
外文書名: quantum field theory in condensed matter physics
平裝: 206頁
正文語種: 英語
開本: 24
isbn: 9787510024054, 7510024056
條形碼: 9787510024054
商品尺寸: 22.2 x 14.8 x 1 cm
商品重量: 281 g
品牌: 世界圖書出版公司北京公司
內容簡介
《凝聚態物理學中的量子場論》內容簡介：Condensedmatterphysicsdealswithawidevarietyoftopics,rangingfromgastoliquidsandsolids,aswellasplasma,whereowingtotheinterplaybetweenthemotionsofatremendousnumberofelectronsandnuclei,richvarietiesofphysicalphenomenaoccur.Quantumfieldtheoryisthemost.
作者簡介
作者：（日本）納高薩（N.Nagaosa）
目錄
1. Review of Quantum Mechanics and Basic Principles of Field Theory
1.1 Single-Particle Quantum Mechanics
1.2 Many-Particle Quantum Mechanics: Second Quantization..
1.3 The Variation Principle and the Noether Theorem
1.4 Quantization of the Electromagnetic Field
2. Quantization with Path Integral Methods
2.1 Single-Particle Quantum Mechanics and Path Integrals
2.2 The Path Integral for Bosons
2.3 The Path Integral for Fermions
2.4 The Path Integral for the Gauge Field
2.5 The Path Integral for the Spin System
3. Symmetry Breaking and Phase Transition
3.1 Spontaneous Symmetry Breaking
3.2 The Goldstone Mode
3.3 Kosterlitz-Thouless Transition
3.4 Lattice Gauge Theory and the Confinement Problem
4. Simple Examples for the Application of Field Theory
4.1 The RPA Theory of a Coulomb Gas
4.2 The Bogoliubov Theory of Superfluidity
5. Problems Related to Superconductivity
5.1 Superconductivity and Path Integrals
5.2 Macroscopic Quantum Effects and Dissipation: The Josephson Junction
5.3 The Superconductor-Insulator Phase Transition in Two Dimensions and the Quantum Vortices
6. Quantum Hall Liquid and the Chern-Simons Gauge Field
6.1 Two-Dimensional Electron System
6.2 Effective Theory of a Quantum Hall Liquid
6.3 The Derivation of the Laughlin Wave Function
Appendix
A. Fourier Transformation
B. Functionals and the Variation Principle
C. Quantum Statistical Mechanics
References
Index
