Review of AdS/CFT Integrability, Chapter III.6: Thermodynamic Bethe Ansatz

Letters in Mathematical Physics

Volumn 99, Issue 1-3, 2012, Pages 299-320

  Bajnok, Zoltán ^a  

^a INSTITUTE OF EXPERIMENTAL MEDICINE   (Hungary)

Author keywords

planar AdS CFT; thermodynamic Bethe Ansatz

Indexed keywords

EID: 84856235284     PISSN: 03779017     EISSN: 15730530     Source Type: Journal    
DOI: 10.1007/s11005-011-0512-y     Document Type: Review

References (48)

1. Zamolodchikov A. B.: Thermodynamic Bethe Ansatz in relativistic models, scaling three state Potts and Lee-Yang models. Nucl. Phys. B 342, 695 (1990). doi: 10. 1016/0550-3213(90)90333-9.
2. Yang C.-N., Yang C. P.: Thermodynamics of a one-dimensional system of bosons with repulsive delta-function interaction. J. Math. Phys. 10, 1115 (1969).
3. Dorey, P., Tateo, R.: Excited states by analytic continuation of TBA equations. Nucl. Phys. B482, 639 (1996). doi: 10. 1016/S0550-3213(96)00516-0 (hep-th/9607167).
4. Dorey, P., Tateo, R.: Excited states in some simple perturbed conformal field theories. Nucl. Phys. B515, 575 (1998). doi: 10. 1016/S0550-3213(97)00838-9 (hep-th/9706140).
5. Bajnok, Z., Hegedus, A., Janik, R. A., Lukowski, T.: Five loop Konishi from AdS/CFT. (arxiv: 0906. 4062).
6. Arutyunov, G., Frolov, S.: The Dressing Factor and Crossing Equations. (arxiv: 0904. 4575).
7. 5 mirror model. (arxiv: 0907. 2647).
8. Cavaglia, A., Fioravanti, D., Tateo, R.: Extended Y-system for the AdS5/CFT4 correspondence. (arxiv: 1005. 3016).
9. Ambjorn, J., Janik, R. A., Kristjansen, C.: Wrapping interactions and a new source of corrections to the spin-chain/string duality. Nucl. Phys. B736, 288 (2006). doi: 10. 1016/j. nuclphysb. 2005. 12. 007 (hep-th/0510171).
10. Ahn, C., Nepomechie, R.: Review of AdS/CFT integrability, chapter III. 2: exact world-sheet S-matrix. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3991).
11. Vieira, P., Volin, D.: Review of AdS/CFT integrability, chapter III. 3: the dressing factor. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3992).
12. Beisert N., Staudacher, M.: Long-range PSU(2, 2/4) Bethe ansaetze for gauge theory and strings. Nucl. Phys. B727, 1 (2005). doi: 10. 1016/j. nuclphysb. 2005. 06. 038 (hep-th/0504190).
13. Rej, A.: Review of AdS/CFT integrability, chapter I. 3: long-range spin chains. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3985).
14. Staudacher, M.: Review of AdS/CFT integrability, chapter III. 1: Bethe Ansätze and the R-matrix formalism. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3990).
15. Arutyunov, G., Frolov, S.: On string S-matrix, bound states and TBA. JHEP 0712, 024 (2007). doi: 10. 1088/1126-6708/2007/12/024 (arxiv: 0710. 1568).
16. Essler, F. H. L., Frahm, H., Goehmann, F., Kluemper, A., Korepin, V. E.: The One-Dimensional Hubbard Model. Cambridge University Press, London.
17. 5 mirror. JHEP 0903, 152 (2009). doi: 10. 1088/1126-6708/2009/03/152 (arxiv: 0901. 1417).
18. Bombardelli, D., Fioravanti, D., Tateo, R.: Thermodynamic Bethe Ansatz for planar AdS/CFT: a proposal. (arxiv: 0902. 3930).
19. 5 mirror model. JHEP 0905, 068 (2009). doi: 10. 1088/1126-6708/2009/05/068 (arxiv: 0903. 0141).
20. Gromov, N., Kazakov, V., Kozak, A., Vieira, P.: Integrability for the Full Spectrum of Planar AdS/CFT II. (arxiv: 0902. 4458).
21. Gromov, N., Kazakov, V., Vieira, P.: Integrability for the Full Spectrum of Planar AdS/CFT. (arxiv: 0901. 3753).
22. Volin, D.: Minimal solution of the AdS/CFT crossing equation. (arxiv: 0904. 4929).
23. Frolov, S., Suzuki, R.: Temperature quantization from the TBA equations. Phys. Lett. B679, 60 (2009). doi: 10. 1016/j. physletb. 2009. 06. 069 (arxiv: 0906. 0499).
24. Kazakov, V., Gromov, N.: Review of AdS/CFT integrability, chapter III. 7: Hirota dynamics for quantum integrability. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3996).
25. Gromov, N., Kazakov, V., Tsuboi, Z.: PSU(2, 2{pipe}4) character of quasiclassical AdS/CFT. JHEP 1007, 097 (2010). doi: 10. 1007/JHEP07(2010)097 (arxiv: 1002. 3981).
26. Volin, D.: String hypothesis for gl(n{pipe}m) spin chains: a particle/hole democracy. (arxiv: 1012. 3454).
27. Gromov, N., Kazakov, V., Vieira, P.: Finite Volume Spectrum of 2D Field Theories from Hirota Dynamics. (arxiv: 0812. 5091).
28. Arutyunov, G., Frolov, S., Suzuki, R.: Exploring the mirror TBA. (arxiv: 0911. 2224).
29. Gromov, N., Kazakov, V., Vieira, P.: Exact AdS/CFT spectrum: Konishi dimension at any coupling. (arxiv: 0906. 4240).
30. Frolov, S.: Konishi operator at intermediate coupling. (arxiv: 1006. 5032).
31. Gromov, N., Kazakov, V., Leurent, S., Tsuboi, Z.: Wronskian Solution for AdS/CFT Y-system. (arxiv: 1010. 2720).
32. Janik, R.: Review of AdS/CFT integrability, chapter III. 5: Lüscher corrections. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3994).
33. Arutyunov, G., Frolov, S., Suzuki, R.: Five-loop Konishi from the mirror TBA. (arxiv: 1002. 1711).
34. Balog, J., Hegedus, A.: 5-loop Konishi from linearized TBA and the XXX magnet. (arxiv: 1002. 4142).
35. Lukowski, T., Rej, A., Velizhanin, V. N.: Five-Loop Anomalous Dimension of Twist-Two Operators. (arxiv: 0912. 1624).
36. Balog, J., Hegedus, A.: The Bajnok-Janik formula and wrapping corrections. (arxiv: 1003. 4303).
37. Gromov, N.: Y-system and Quasi-Classical Strings. (arxiv: 0910. 3608).
38. Hegedus, A.: Discrete Hirota dynamics for AdS/CFT. (arxiv: 0906. 2546).
39. 3. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3999).
40. Bombardelli, D., Fioravanti, D., Tateo, R.: TBA and Y-system for planar AdS4/CFT3. Nucl. Phys. B834, 543 (2010). doi: 10. 1016/j. nuclphysb. 2010. 04. 005 (arxiv: 0912. 4715).
41. Gromov, N., Levkovich-Maslyuk, F.: Y-system, TBA and quasi-classical Strings in AdS4 x CP3. JHEP 1006, 088 (2010). doi: 10. 1007/JHEP06(2010)088 (arxiv: 0912. 4911).
42. 5: solving su(1/1) sector. JHEP 0601, 055 (2006). doi: 10. 1088/1126-6708/2006/01/055(hep-th/0510208).
43. 5: strong-coupling corrections to dimension of Konishi operator. (arxiv: 0906. 4294).
44. Freyhult, L.: Review of AdS/CFT integrability, chapter III. 4: twist states and the cusp anomalous dimension. Lett. Math. Phys. Published in this volume. (arxiv: 1012. 3993).
45. Kazakov, V., Leurent, S.: Finite size spectrum of SU(N) principal chiral field from discrete hirota dynamics. (arxiv: 1007. 1770).
46. Gromov, N., Serban, D., Shenderovich, I., Volin, D.: Quantum folded string and integrability: from finite size effects to Konishi dimension. (arXiv: 1102. 1040).
47. Roiban, R., Tseytlin, A. A.: Semiclassical string computation of strong-coupling corrections to dimensions of operators in Konishi multiplet. (arXiv: 1102. 1209).
48. Vallilo, B. C., Mazzucato, L.: The Konishi multiplet at strong coupling. (arXiv: 1102. 1219).