Embedded random matrix ensembles in quantum physics / V.K.B. Kota.
Material type:
TextSeries: Lecture notes in physics ; v 884.Publication details: Cham: Springer, 2014.Description: xv, 402 p. : illustrations (some color) ; 24 cmISBN: - 9783319045665 (pbk. : acidfree paper)
- 530.12 23 K87
| Item type | Current library | Call number | Status | Date due | Barcode | Item holds | |
|---|---|---|---|---|---|---|---|
| Books | ISI Library, Kolkata | 530.12 K87 (Browse shelf(Opens below)) | Available | 137255 |
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| 530.12 K45 Mathematical foundations of quantum statistics | 530.12 K45 Beyond quantum / | 530.12 k63 Enhanced quantization : | 530.12 K87 Embedded random matrix ensembles in quantum physics / | 530.12 K92 Metaphysics of quantum theory | 530.12 K96 Classical and quantum nonlinear integrable systems | 530.12 L212 Do we really understand quantum mechanics? / |
Includes bibliographical references.
1. Introduction --
2. Classical Random Matrix Ensembles --
3. Interpolating and other Extended Classical Ensembles --
4. Embedded GOE for Spinless Fermion Systems: EGOE (2) and EGOE (k) --
5. Random Two-Body Interactions in Presence of Mean-Field: EGOE (1+2) --
6. One Plus Two-Body Random Matrix Ensembles for Fermions With Spin-Degree of Freedom: EGOE (1+2)-s --
7. Applications of EGOE(1+2) and EGOE(1+2)-s --
8. One Plus Two-body Random Matrix Ensembles with Parity: EGOE(1+2)-[pi]192 --
9. Embedded GOE Ensembles for Interacting Boson Systems: BEGOE (1+2) for Spinless Bosons --
10. Embedded GOE Ensembles for Interacting Boson Systems: BEGOE (1+2)-F and BEGOE (1+2)-S1 for Bosons With Spin --
11. Embedded Gaussian Unitary Ensembles: Results From Wegner-Racah Algebra --
12. Symmetries, Self Correlation and Cross Correlation in Enbedded Ensembles --
13. Further Extended Embedded Ensembles --
14. Regular Structures With Random Interactions: A New Paradigm --
15. Time Dynamics and Entropy Production to Thermalization in EGOE --
16. Brief Summary and Outlook --
Appendices.
This book addresses graduate students and researchers with an interest in applications of random matrix theory to the modeling of more complex physical systems and interactions, with applications such as statistical spectroscopy in mind
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