Phase transition approach to high temperature superconductivity universal properties of cuprate superconductors /
The discovery of superconductivity at 30 K by Bednorz and Muller in 1986 ignited an explosion of interest in high temperature superconductivity. The initial development rapidly evolved into an intensive worldwide research effort - which still persists after more than a decade - to understand the ph...
| Основен автор: | Schneider, T. |
|---|---|
| Други автори: | Singer, J. M. |
| Формат: | Електронен |
| Език: | English |
| Публикувано: |
London : River Edge, NJ :
Imperial College Press ; Distributed by World Scientific Pub. Co.,
℗♭2000.
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| Предмети: | |
| Онлайн достъп: |
http://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=516694 |
| Подобни документи: |
Print version::
Phase transition approach to high temperature superconductivity. |
Съдържание:
- 1. Introduction. 1.1. Cuprate superconductors. 1.2. Universal critical properties of continuous phase transitions. 1.3. Finite size effect and corrections to scaling
- 2. Ginzburg
- Landau phenomenology. 2.1. London phenomenology. 2.2. Ginzburg
- Landau functional. 2.3. Mean-field treatment. 2.4. Flux quantization. 2.5. London model and first flux penetration field. 2.6. Effective mass anisotropy
- 3. Gaussian thermal fluctuations. 3.1. Gaussian fluctuations around the mean field solution. 3.2. Gaussian order parameter fluctuations. 3.3. Gaussian vector potential fluctuations. 3.4. Relevance of vector potential fluctuations. 3.5. Helicity modulus. 3.6. Effective mass anisotropy. 3.7. Fluctuation induced diamagnetism
- 4. Superfluidity and the n-vector model. 4.1. Ideal Bose gas. 4.2. Charged Bose gas subjected to a magnetic field. 4.3. Weakly interacting Bose gas. 4.4. Hydrodynamic approach. 4.5. The n-vector model
- 5. Universality and scaling theory of classical critical phenomena at finite temperature. 5.1. Static critical phenomena in isotropic systems. 5.2. Superconductors with effective mass anisotropy. 5.3. Dimensional analysis. 5.4. Implications of the universal critical amplitude relations
- 6. Experimental evidence for classical critical behavior. 6.1. Critical behavior close to optimum doping. 6.2. Doping dependence of the critical behavior. 6.3. Evidence for dynamic scaling. 6.4. Vortex glass to vortex fluid transition. 6.5. The (H, T) phase diagram of extreme type II superconductors emerging from Monte Carlo simulations
- 7. Quantum phase transitions. 7.1. Scaling theory of quantum critical phenomena. 7.2. Quantum critical phenomena: conventional superconductors. 7.3. Quantum critical phenomena: cuprate superconductors
- 8. Implications. 8.1. Interlayer tunneling model. 8.2. Symmetry of the order parameter. 8.3. Suppression of the transition temperature due to dimensional crossover and quantum fluctuations. 8.4. Pseudogap features. 8.5. Relationship between low frequency conductivity and zero temperature penetration depth. 8.6. Doping and pressure dependences of critical amplitudes. 8.7. Doping dependence of isotope and pressure coefficients. 8.8. Bose gas approach. 8.9. Effective pair mass. 8.10. Emerging phase diagrams.