Информация о ведущей организации и оппонентах (Свойства корреляторов калибровочных теорий поля)

1. Официальный оппонент: Белавин Александр Абрамович, доктор физико-математических наук, профессор, главный научный сотрудник Института теоретической физики им. Л.Д.Ландау РАН.

142432, Московская область, Черноголовка, просп. Академика Семенова, д.1-А. Телефон: +7(495)702-93-17

e-mail: belavin@itp.ac.ru

Список публикаций:

1. A. Belavin, B. Dubrovin, B. Mukhametzhanov, “Minimal Liouville Gravity correlation numbers from Douglas string equation”, J. High Energy Phys., 1401, 156 (2014)

2. A.A. Belavin, V.A. Belavin, “Frobenius manifolds, integrable hierarchies and minimal Liouville gravity”, J. High Energy Phys., 1409, 151 (2014)

3. A. Belavin, B. Mukhametzhanov, “Douglas Approach to Liouville Minimal Gravity”, In: Pomeranchuk 100. Edited by A.S. Gorsky & M.I. Vysotsky. World Scientific, Chapt.1, pp. 1-24 (2014) [Proc. mini-Conference devoted to the 100-th anniversary of Isaak Pomeranchuk, ITEP, June 5-6, 2013. World Scientific, 2014, 320 pp. ISBN: 978-981-4616-84-3 (hardcover); ISBN: 978-981-4616-86-7 (ebook)]

4. A.A. Belavin, M.A. Bershtein, B.L. Feigin, A.V. Litvinov, G.M. Tarnopolsky, “Instanton moduli spaces and bases in coset conformal field theory”, Commun. Math. Phys., 319(1), 269-301 (2013)

5. A. Belavin, B. Mukhametzhanov, “N = 1 superconformal blocks with Ramond fields from AGT correspondence”, J. High Energy Phys, 1301, 178 (2013)

6. A.A. Belavin, M.A. Bershtein, G.M. Tarnopolsky, “Bases in coset conformal field theory from AGT correspondence and Macdonald polynomials at the roots of unity”, J. High Energy Phys., 1303, 019 (2013)

7. M.N. Alfimov, A.A. Belavin, G.M. Tarnopolsky, “Coset conformal field theory and instanton counting on ℂ2/ℤp”, J. High Energy Phys., 1308, 134 (2013)

8. A.A. Belavin, D.R. Gepner, “Generalized Rogers Ramanujan Identities Motivated by AGT Correspondence”, Lett. Math. Phys., 103(12), 1399-1407 (2013)

9. A. Belavin, V. Belavin, M. Bershtein, “Instantons and 2d superconformal field theory”, J. High Energy Phys., 1109, 117 (2011)

10. A. Belavin, V. Belavin, “AGT conjecture and integrable structure of conformal field theory for c=1”, Nucl. Phys. B 850(1), 199-213 (2011)

11. A. Belavin, M. Bershtein, G. Tarnopolsky, “A remark on the three approaches to 2D quantum gravity”, Письма в ЖЭТФ, 93 (2), 51-55 (2011)

12. A. Belavin, “Two Dimensional Gravity in Matrix Model, Topological and Liouville Approaches”, In: Gribov-80 Memorial Volume: Quantum Chromodynamics and Beyond. Ed. by Yu.L. Dokshitzer, P. Lévai, J. Nyíri. World Scientific, 455-470 (2011) [Proc. Memorial Workshop Devoted to the 80th Birthday of V.N. Gribov, ICTP, Trieste, Italy, 26–28 May 2010. World Scientific, 2011, xiii,582 pp. ISBN 978-981-4350-18-1 (hardcover), 978-981-4350-19-8 (ebook)]

13. A. Belavin, V. Belavin, “Higher Equations of Motion in Boundary Liouville Field Theory”, J. High Energy Phys., 1002, 010 (2010)

14. A. Belavin, C. Rim, “Bulk one-point function on disk in one-matrix model”, Phys. Lett. B 687 (2-3), 264-266 (2010)

15. A.A. Belavin, G.M. Tarnopolsky, “Two dimensional gravity in genus one in matrix models, topological and Liouville approaches”, Письма в ЖЭТФ, 92 (4), 286-295 (2010)

1. Официальный оппонент: Чехов Леонид Олегович, доктор физико-математических наук, ведущий научный сотрудник Математического института им. В.А.Стеклова РАН, отдела теоретической физики.

119991, Москва, ул. Губкина, 8, комн. 402

Телефон: +7(495)9848141*3973

e-mail: chekhov@mi.ras.ru

Список публикаций:

1. L. Chekhov, M. Shapiro, “Teichmüller spaces of Riemann surfaces with orbifold points of arbitrary order and cluster variables”, Int. Math. Res. Not. IMRN, 2014:10 (2014), 2746–2772

2. L. Chekhov, B. Eynard, S. Ribault, “Seiberg-Witten equations and non-commutative spectral curves in Liouville theory”, J. Math. Phys., 54:2 (2013), 022306, 21 pp.

3. J. E. Andersen, L. O. Chekhov, R. C. Penner, Ch. M. Reidys, P. Sułkowski, “Topological recursion for chord diagrams, RNA complexes, and cells in moduli spaces”, Nuclear Phys. B, 866:3 (2013), 414–443

4. L. Chekhov, M. Mazzocco, “Poisson algebras of block-upper-triangular bilinear forms and braid group action”, Comm. Math. Phys., 322:1 (2013), 49–71

5. L. Chekhov, M. Mazzocco, “Quantum ordering for quantum geodesic functions of orbifold Riemann surfaces”, 2013, 22 pp.

6. J. E. Andersen, L. O. Chekhov, R. C. Penner, Ch. M. Reidys, P. Sulkowski, “Enumeration of RNA complexes via random matrix theory”, Biochemical Society Transactions, 41:2 (2013), 652–655

7. L. Chekhov, M. Mazzocco, “Block trangular bilinear forms and braid group action”, Tropical geometry and integrable systems, A conference on Tropical Geometry and Integrable Systems (Glasgow 3–8 July 2011), Contemp. Math., 580, eds. C. Athorne, D. Maclagan, and I. Strachan, Amer. Math. Soc., Providence, RI, 2012, 85–94

8. L. Chekhov, M. Mazzocco, “Teichmüller spaces as degenerated symplectic leaves in Dubrovin-Ugaglia Poisson manifolds”, Phys. D, 241:23-24 (2012), 2109–2121

9. Л. О. Чехов, “β-ансамбли с логарифмическими потенциалами и фейнмановские графы”, Проблемы современной теоретической и математической физики. Калибровочные теории и суперструны, Сборник статей. К 70-летию со дня рождения академика Андрея Алексеевича Славнова, Тр. МИАН, 272, МАИК, М., 2011, 65–83

10. Л. О. Чехов, Б. Эйнард, О. Маршал, “Топологическое разложение модели β-ансамбля и квантовая алгебраическая геометрия в рамках секторного подхода”, ТМФ, 166:2 (2011), 163–215

11. L. Chekhov, M. Mazzocco, “Isomonodromic deformations and twisted Yangians arising in Teichmüller theory”, Adv. Math., 226:6 (2011), 4731–4775

12. L. Chekhov, M. Mazzocco, “Shear coordinate description of the quantized versal unfolding of a D4 singularity”, J. Phys. A, 43:44 (2010), 442002, 13 pp.

13. L. Chekhov, M. Mazzocco, Poisson algebras of block-upper-triangular bilinear forms and braid group action, 2010, 22 pp.

1. Ведущая организация: Объединенный Институт Ядерных Исследований, ОИЯИ.

141980, Московская область, Дубна, ул. Жолио-Кюри 6,

Телефон: +7(49621)65-059

e-mail: post@jinr.ru

web: http://www.jinr.ru/

Список публикаций:

1. E. Ivanov and S. Sidorov, “New type of $\mathcal N=4$ supersymmetric quantum mechanics”, AIP Conf. Proc. 1606, 374 (2014)

2. S.Bunk, T.A. Ivanova, O. Lechtenfeld, A.D. Popov and M. Sperling, “Instantons on sine-cones over Sasakian manifolds”, Phys. Rev. D 90, 065028 (2014)

3. E.A. Ivanov, A.J. Nurmagambetov and B.M. Zupnik, “Unifying the PST and the auxiliary tensor field formulations of 4D self-duality”, Phys. Lett. B 731, 298 (2014)

4. S. Pakuliak, E. Ragoucy and N.A. Slavnov, “Form factors in quantum integrable models with GL(3)-invariant R-matrix”, Nucl. Phys. B 881, 343 (2014)

5. E.A. Ivanov and B.M. Zupnik, “Self-dual N=2 Born-Infeld theory through auxiliary superfields”, JHEP 1405, 061 (2014)

6. D. Chicherin, S. Derkachov and A.P. Isaev, “The spinorial R-matrix”, J. Phys. A 46, 485201 (2013)

7. E. Ivanov, O. Lechtenfeld and B. Zupnik, “New Approach to Duality-Invariant Nonlinear Electrodynamics”, J. Phys. Conf. Ser. 474, 012023 (2013)

8. D. Chicherin, S. Derkachov and A.P. Isaev, “Conformal group: R-matrix and star-triangle relation”, JHEP 1304, 020 (2013)

9. O. Lechtenfeld and A.D. Popov, “Instantons on the six-sphere and twistors”, J. Math. Phys. 53, 123506 (2012)

10. A.D. Popov, “Integrable vortex-type equations on the two-sphere”, Phys. Rev. D 86, 105044 (2012)

11. T. Hakobyan, S. Krivonos, O. Lechtenfeld and A. Nersessian, “Hidden symmetries of integrable conformal mechanical systems”, Phys. Lett. A 374, 801 (2010)

12. K.P. Gemmer, O. Lechtenfeld, C. Nolle and A.D. Popov, “Yang-Mills instantons on cones and sine-cones over nearly Kahler manifolds”, JHEP 1109}, 103 (2011)

13. A.S. Haupt, T.A. Ivanova, O. Lechtenfeld and A.D. Popov, “Chern-Simons flows on Aloff-Wallach spaces and Spin(7)-instantons”, Phys. Rev. D 83, 105028 (2011)

14. A.P. Isaev and P. Pyatov, “Spectral extension of the quantum group cotangent bundle”, Commun. Math. Phys. 288, 1137 (2009)

15. Д.И. Гуревич, П.Н. Пятов, П.А. Сапонов, “Спектральная параметризация для степенных сумм квантовых суперматриц”, ТМФ, 159:2 (2009), 207–219