00000cam a22000004i 4500 UP-99796217611663800 Buklod 20150710103724.0 a r |||| u| ta 130319s2013 enka rb |001 0|eng d 9781107030435 (hardback) (iLib)UPD-00246509228 DLC DNIP rda eng QC 174.17 P7 S26 2013 Samaj, Ladislav author Introduction to the statistical physics of integrable many-body systems Ladislav Samaj, Zoltan Bajnok. Cambridge Cambridge University Press [2013] xix, 504 pages illustratitions 26 cm text rdacontent unmediated rdamedia volume rdacarrier Includes bibliographical references (pages 596-501) and index. Machine generated contents note: Preface; Part I. Spinless Bose and Fermi Gases: 1. Particles with nearest-neighbour interactions: Bethe ansatz and the ground state; 2. Bethe ansatz: zero-temperature thermodynamics and excitations; 3. Bethe ansatz: finite-temperature thermodynamics; 4. Particles with inverse-square interactions; Part II. Quantum Inverse Scattering Method: 5. QISM: Yang-Baxter equation; 6. QISM: transfer matrix and its diagonalization; 7. QISM: treatment of boundary conditions; 8. Nested Bethe ansatz for spin-1/2 fermions with delta interactions; 9. Thermodynamics of spin-1/2 fermions with delta interactions; Part III. Quantum Spin Chains: 10. Quantum Ising chain in a transverse field; 11. XXZ Heisenberg chain: Bethe ansatz and the ground state; 12. XXZ Heisenberg chain: ground state in the presence of magnetic field; 13. XXZ Heisenberg chain: excited states; 14. XXX Heisenberg chain: thermodynamics with strings; 15. XXZ Heisenberg chain: thermodynamics without strings; 16. XYZ Heisenberg chain; 17. Integrable isotropic chains with arbitrary spin; Part IV. Strongly Correlated Electrons: 18. Hubbard model; 19. Kondo effect; 20. Luttinger many-fermion model; 21. Integrable BCS superconductors; Part V. Sine-Gordon Model: 22. Classical sine-Gordon theory; 23. Conformal quantization; 24. Lagrangian quantization; 25. Bootstrap quantization; 26. UV-IR relation; 27. Exact finite volume description from XXZ; 28. Two-dimensional Coulomb gas; Appendix A. Spin and spin operators on chain; Appendix B. Elliptic functions; References; Index. Quantum theory Statistitical methods. Many-body problem. Bajnok, Zoltan author. FO UPD DNIP QC 174.17 P7 S26 2013 Book