Quantum phase transitions in transverse field spin models : from statistical physics to quantum information / Amit Dutta...[et al.].
Material type:
TextPublication details: Delhi : Cambridge University Press, 2015.Description: xvi, 330 p. : illustrations (some color) ; 25 cmISBN: - 9781107068797 (hardback)
- 530.474 23 D979
| Item type | Current library | Call number | Status | Date due | Barcode | Item holds | |
|---|---|---|---|---|---|---|---|
| Books | ISI Library, Kolkata | 530.474 D979 (Browse shelf(Opens below)) | Available | 137226 |
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| 530.474 C714 Numerical methods in the study of critical phenomena | 530.474 C762 Quantum scaling in many-body systems : | 530.474 D634 Conductor-insulator quantum phase transitions / | 530.474 D979 Quantum phase transitions in transverse field spin models : | 530.474 G536 Phase transitions : | 530.474 G643 Effective field approach to phase transitions and some applications to ferroelectrics | 530.474 H538 Modern approach to critical phenomena |
Includes bibliographical references and index.
1. Quantum phase transitions;
2. Information theoretic measures close to a quantum critical point;
3. Non-equilibrium dynamics across quantum critical points;
4. Transverse Ising models in higher dimensions;
5. Transverse field models in one dimension;
6. Quantum phase transitions in related models;
7. Role of quenched disorder;
8. Related models with frustration;
9. Quantum information theoretic measures: transverse field and related models;
10. Non-equilibrium dynamics across quantum critical points: slow quenching;
11. Further studies on non-equilibrium dynamics;
12. Quenching and quantum information;
13. Some very recent developments in information and dynamics;
14. Experimental realisations of transverse field Ising systems; 15. Adiabatic quantum computations and transverse field models;
16. Concluding comments;
Appendices.
"Discusses the fundamental connections between the physics of quantum phase transitions and the technological promise of quantum information, non-equilibrium quantum dynamics and adiabatic quantum computations"--
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