Институт теоретической физики им. Л.Д. Ландау


Российской академии наук

Владимир Александрович Фатеев

Ведущий научный сотрудник (ассоциированный)

Доктор физ.-мат. наук

Публикации

    1. V. Fateev, Classical and quantum integrable sigma models. Ricci flow, “Nice Duality” and perturbed rational conformal field theories, ЖЭТФ, 156(4), 667-670 (2019) [JETP, 129(4), 566-590 (2019)]; arXiv:1902.02811, WoS: 000511119900008, Scopus: 2-s2.0-85076579028.
    2. V.A. Fateev, A.V. Litvinov, Integrability, Duality and Sigma Models, J. High Energy Phys., 1811, 204 (2018); arXiv:1804.03399, WoS: 000453291500008, Scopus: 2-s2.0-85058651914.
    3. V.A. Fateev, Integrable Deformations of Sine-Liouville Conformal Field Theory and Duality, SIGMA, 13, 080 (2017); arXiv:1705.06424, WoS: 000413172400001, Scopus: 2-s2.0-85039044998.
    4. V.A. Fateev, A.V. Litvinov, Integrable structure, W-symmetry and AGT relation, J. High Energy Phys., 1201, 051 (2012); arXiv:1109.4042, WoS: 000300181800051, Scopus: 2-s2.0-84857344578.
    5. V. Fateev, S. Ribault, The large central charge limit of conformal blocks, J. High Energy Phys., 1202, 001 (2012), WoS: 000301451200001, Scopus: 2-s2.0-84857816663.
    6. V.A. Alba, V.A. Fateev, A.V. Litvinov, G.M. Tarnopolskiy, On Combinatorial Expansion of the Conformal Blocks Arising from AGT Conjecture, Lett. Math. Phys., 98(1), 33-64 (2011); arXiv:1012.1312, WoS: 000294964200002, Scopus: 2-s2.0-80052846705.
    7. M.A. Bershtein, V.A. Fateev, A.V. Litvinov, Parafermionic polynomials, Selberg integrals and three-point correlation function in parafermionic Liouville field theory, Nucl. Phys. B 847(2), 413-459 (2011); arXiv:1011.4090, WoS: 000290781400007, Scopus: 2-s2.0-79952187541.
    8. V.A. Fateev, A.V. Litvinov, On AGT conjecture, J. High Energy Phys., 1002, 014 (2010); arXiv:0912.0504, Scopus: 2-s2.0-77954904155.
    9. V. Fateev, S. Ribault, Conformal Toda theory with a boundary, J. High Energy Phys., 1012, 089 (2010); arXiv:1007.1293.
    10. V.A. Fateev, A.V. Litvinov, Correlation functions in conformal Toda field theory II, J. High Energy Phys., 0901, 033 (2009); arXiv:0810.3020.
    11. V.A. Fateev, A.V. Litvinov, A. Neveu, E. Onofri, A differential equation for a four-point correlation function in Liouville field theory and elliptic four-point conformal blocks, J. Phys. A 42, 304011 (2009) (29pp); arXiv:0902.1331.
    12. V.A. Fateev, S.L. Lukyanov, A.B. Zamolodchikov, On the mass spectrum in 't Hooft's 2D model of mesons, J. Phys. A 42, 304012 (2009) (23pp); arXiv:0905.2280.
    13. V.A. Fateev, Y.P. Pugai, Correlation functions of disorder fields and parafermionic currents in ZN Ising models, J. Phys. A 42, 304013 (2009) (29pp); arXiv:0909.3347, WoS: 000267943000014, Scopus: 2-s2.0-70449569184.
    14. V. Fateev, S. Ribault, Boundary action of the H3+ model, J. High Energy Phys., 0802, 024 (2008); arXiv:0710.2093.
    15. В.А. Фатеев, А.В. Литвинов, Многоточечные корреляционные функции в лиувиллевской теории поля и минимальной лиувиллевской гравитации, ТМФ, 154(3), 536–556 (2008) [V.A. Fateev, A.V. Litvinov, Multipoint correlation functions in Liouville field theory and minimal Liouville gravity, Theor. Math. Phys, 154(3), 454-472 (2008)]; arXiv:0707.1664.
    16. В.А. Фатеев, Я.П. Пугай, Вакуумные средние скейлинговых полей в ZN-моделях Изинга, ТМФ, 154(3), 557–583 (2008) [V.A. Fateev, Y.P. Pugai, Expectation values of scaling fields in ZN Ising models, Theor. Math. Phys, 154(3), 473-494 (2008)], WoS: 000254207700009, Scopus: 2-s2.0-41049105449.
    17. V.A. Fateev, A.V. Litvinov, Correlation functions in conformal Toda field theory. I, J. High Energy Phys., 0711, 002 (2007); arXiv:0709.3806.
    18. V.A. Fateev, S.L. Lukyanov, Boundary RG flow associated with the AKNS soliton hierarchy, J. Phys. A 39(41), 12889-12926 (2006); hep-th/0510271.
    19. V.A. Fateev, V.V. Postnikov, Y.P. Pugai, On scaling fields in ZN Ising models, Письма в ЖЭТФ, 83 (4), 206-212 (2006) [JETP Lett., 83 (4), 172-178 (2006)]; hep-th/0601073, WoS: 000238680300009, Scopus: 2-s2.0-33646190254.
    20. V.A. Fateev, A.V. Litvinov, Coulomb integrals in Liouville theory and Liouville gravity, Письма в ЖЭТФ, 84(10), 625-630 (2006) [JETP Lett., 84(10), 531-536 (2007)].
    21. V. Fateev, R. De Pietri, E. Onofri, Exact and Semiclassical Approach to a Class of Singular Integral Operators Arising in Fluid Mechanics and Quantum Field Theory, J. Phys. A 37(47), 11379-11389 (2005); math-ph/0407021.
    22. V.A. Fateev, A.V. Litvinov, On differential equation on four-point correlation function in the Conformal Toda Field Theory, Письма в ЖЭТФ, 81(11), 728-732 (2005) [JETP Lett., 81(11), 594-598 (2005)]; hep-th/0505120.
    23. V.A. Fateev, M. Lashkevich, Form factors of exponential fields for two-parametric family of integrable models, Nucl. Phys. B 696 (3), 301-350 (2004); hep-th/0402082.
    24. V.A. Fateev, E. Onofri, Boundary One-Point Functions, Scattering, and Background Vacuum Solutions in Toda Theories, Int. J. Mod. Phys. A 18 (6), 879-900 (2003); hep-th/0207152.
    25. V.A. Fateev, E. Onofri, An eigenvalue problem related to the non-linear σ-model: analytical and numerical results, J. Phys. A 36(47), 11881-11899 (2003); math-ph/0307010.
    26. V.A. Fateev, E. Onofri, Boundary one-point functions, scattering theory and vacuum solutions in integrable systems, Nucl. Phys. B 634 (5), 546-570 (2002); hep-th/0203131, WoS: 000176802700005, Scopus: 2-s2.0-0037099780, ADS: 2002NuPhB.634..546F, InSpire: 584126, MathSciNet: 1912031, zbMath: 0995.81041.
    27. V.A. Fateev, Reflection Amplitudes and Expectation Values of Fields in Integrable Boundary Theories, NATO Science Series II: Math. Phys. Chem., Vol. 73, 139-151 (2002) [Statistical Field Theories: Proc. NATO Advanced Research Workshop, Como, Italy, 18-23 June, 2001. Ed. by A. Cappelli, G. Mussardo, Kluwer, x+349 pp. ISBN: 978-1-4020-0760-6].
    28. V. Fateev, Normalization Factors, Reflection Amplitudes and Integrable Systems, Prog. Math. Phys., 23, 145-178 (2002) [MathPhys Odyssey 2001. Integrable Models and Beyond. In Honor of Barry M. MvCoy. Ed. by M. Kashiwara and T. Miwa, Birkhäuser, 2002, xi,474 pp. ISBN: 0-8176-4260-9; 978-0-8176-4260-0]; hep-th/0103014.
    29. V.A. Fateev, Expectation values of boundary fields in integrable boundary Toda theories, Mod. Phys. Lett. A 16(18), 1201-1212 (2001), WoS: 000169846800006, Scopus: 2-s2.0-0035859365, ADS: 2001MPLA...16.1201F, InSpire: 562124, РИНЦ: 13373005, MathSciNet: 1841775, zbMath: 1138.81438.
    30. V.A. Fateev, Reflection Amplitudes in Conformal Field Theory and Their Application to Integrable Systems, NATO Science Series II: Math. Phys. Chem., Vol. 18, 179-201 (2001) [Integrable Hierarchies and Modern Physical Theories, Aratyn, H., Sorin, A.S. (Eds.), 448 p., ISBN 978-0-7923-6963].
    31. V.A. Fateev, Normalization factors in conformal field theory and their applications, Mod. Phys. Lett. A 15 (4), 259-270 (2000), WoS: 000086281500004, Scopus: 2-s2.0-0034628353, ADS: 2000MPLA...15..259F, РИНЦ: 13939527, MathSciNet: 1750121.
    32. C. Ahn, V.A. Fateev, C. Kim, C. Rim, B. Yang, Reflection amplitudes of ADE Toda theories and thermodynamic Bethe ansatz, Nucl. Phys. B 565 (3), 611-628 (2000); hep-th/9907072, WoS: 000085382800007, Scopus: 2-s2.0-0034707482, ADS: 2000NuPhB.565..611A, InSpire: 503523, РИНЦ: 13354881, MathSciNet: 1745104, zbMath: 0973.81070.
    33. C. Ahn, P. Baseilhac, V.A. Fateev, C. Kim, C. Rim, Reflection amplitudes in non-simply laced Toda theories and thermodynamic Bethe ansatz, Phys. Lett. B 481 (1), 114-124 (2000); hep-th/0002213, WoS: 000087213400017, Scopus: 2-s2.0-0034682193, ADS: 2000PhLB..481..114A, InSpire: 524375, РИНЦ: 13358662, MathSciNet: 1762463, zbMath: 0990.81056.
    34. V. Fateev, Reflection Amplitudes in Conformal Field Theory and Their Applications, Proc. International Seminar "Supersymmetries and Quantum Symmetries" (SQS-99, Dubna).
    35. V. Fateev, A. Zamolodchikov, Al. Zamolodchikov, Boundary Liouville Field Theory I. Boundary State and Boundary Two-point Function, hep-th/0001012, ADS: 2000hep.th....1012F, InSpire: 522765.
    36. V. Fateev, D. Fradkin, S. Lukyanov, A. Zamolodchikov, Al. Zamolodchikov, Expectation values of descendent fields in the sine-Gordon model, Nucl. Phys. B 540 (3), 587-609 (1999); hep-th/9807236, WoS: 000078676900002, Scopus: 2-s2.0-0033556968, ADS: 1999NuPhB.540..587F, InSpire: 474057, РИНЦ: 13315788, MathSciNet: 1672130, zbMath: 0942.81039.
    37. P. Baseilhac, P. Grange, V.A. Fateev, Exact duality between integrable deformations of BCn and Cn(1) affine Toda theories, Mod. Phys. Lett. A 13(12), 937-951 (1998), WoS: 000073690900003, Scopus: 2-s2.0-0009762251, ADS: 1998MPLA...13..937B, РИНЦ: 13287719.
    38. P. Baseilhac, V.A. Fateev, Fermion-Boson duality in integrable quantum field theory, Mod. Phys. Lett. A 13(35), 2807-2818 (1998); hep-th/9905221, WoS: 000077569200002, Scopus: 2-s2.0-0001056796, ADS: 1998MPLA...13.2807B, InSpire: 481636, РИНЦ: 13302426, MathSciNet: 1663196, zbMath: 1192.81218.
    39. V. Fateev, S. Lukyanov, A. Zamolodchikov, Al. Zamolodchikov, Expectation values of local fields in the Bullough-Dodd model and integrable perturbed conformal field theories, Nucl. Phys. B 516 (3), 652-674 (1998); hep-th/9709034, WoS: 000073588300007, Scopus: 2-s2.0-0032549918, ADS: 1998NuPhB.516..652F, InSpire: 447931, РИНЦ: 13286143, MathSciNet: 1625191, zbMath: 0909.58074.
    40. P. Baseilhac, V.A. Fateev, Expectation values of local fields for a two-parameter family of integrable models and related perturbed conformal field theories, Nucl. Phys. B 532 (3), 567-587 (1998); hep-th/9906010, WoS: 000077338200002, Scopus: 2-s2.0-0032501015, ADS: 1998NuPhB.532..567B, InSpire: 481209, РИНЦ: 13292911, MathSciNet: 1657038, zbMath: 1078.81558.
    41. A.B. Zamolodchikov, V.A. Fateev, Nonlocal (Parafermion) currents in two-dimensional conformal quantum field theory and self-dual critical Potts ZN-symmetric statistical systems, In: Conformal invariance and applications to statistical mechanics, Ed. by C. Itzykson et al., 203-213 (1998). World Scientific, 994 pp. ISBN: 978-9971-5-0605-6.
    42. Vl.S. Dotsenko, V.A. Fateev, Conformal Algebra and Multipoint Correlation Functions in 2D Statistical Models, In: Conformal invariance and applications to statistical mechanics, Ed. by C. Itzykson et al., 214-250 (1998). World Scientific, 994 pp. ISBN: 978-9971-5-0605-6.
    43. V. Fateev, S. Lukyanov, A. Zamolodchikov, Al. Zamolodchikov, Expectation values of boundary fields in the boundary sine-Gordon model, Phys. Lett. B 406 (1-2), 83-88 (1997); hep-th/9702190, WoS: A1997XP70100015, Scopus: 2-s2.0-0041047489, ADS: 1997PhLB..406...83F, InSpire: 440756, РИНЦ: 13261444, MathSciNet: 1461257.
    44. V.A. Fateev, The sigma model (dual) representation for a two-parameter family of integrable quantum field theories, Nucl. Phys. B 473 (3), 509-538 (1996), WoS: A1996VA45100002, Scopus: 2-s2.0-0030581207, ADS: 1996NuPhB.473..509F, InSpire: 430620, РИНЦ: 13249169, MathSciNet: 1403533, zbMath: 0925.81297.
    45. V.A. Fateev, Integrable deformations of affine Toda theories and duality, Nucl. Phys. B 479 (3), 594-618 (1996), WoS: A1996VR75600004, Scopus: 2-s2.0-0030592659, ADS: 1996NuPhB.479..594F, InSpire: 431142, РИНЦ: 13223261, MathSciNet: 1418838, zbMath: 0925.81304.
    46. V.A. Fateev, The duality between two-dimensional integrable field theories and sigma models, Phys. Lett. B 357 (3), 397-403 (1995), WoS: A1995RU59700019, Scopus: 2-s2.0-0000837014, ADS: 1995PhLB..357..397F, InSpire: 406322, MathSciNet: 1352451.
    47. V.A. Fateev, S.L. Lukyanov, The models of two dimensional conformal quantum field theory with Zn symmetry, Adv. Ser. Math. Phys., 22 [W-Symmetry. Ed. by P. Bouwknegt & K. Schoutens], 311-324, World Sci. Publ., River Edge, NJ, 1995. ISBN: 978-981-02-1762-4.
    48. V.A. Fateev, S.L. Lukyanov, Exactly soluble models of conformal quantum field theory associated with the simple Lie algebra Dn, Adv. Ser. Math. Phys., 22 [W-Symmetry. Ed. by P. Bouwknegt & K. Schoutens], 325-332, World Sci. Publ., River Edge, NJ, 1995. ISBN: 978-981-02-1762-4.
    49. V.A. Fateev, V.A. Kazakov, P.B. Wiegmann, Principal chiral field at large N, Nucl. Phys. B 424 (3), 505-520 (1994); hep-th/9403099, WoS: A1994PF33800005, Scopus: 2-s2.0-0007040091, ADS: 1994NuPhB.424..505F, InSpire: 372209, РИНЦ: 30802263, MathSciNet: 1290936.
    50. V.A. Fateev, The exact relations between the coupling constants and the masses of particles for the integrable perturbed conformal field theories, Phys. Lett. B 324 (1), 45-51 (1994), WoS: A1994ND08400010, Scopus: 2-s2.0-0002997338, ADS: 1994PhLB..324...45F, MathSciNet: 1269746.
    51. V.A. Fateev, V.A. Kazakov, P.B. Wiegmann, Large-N chiral field in two dimensions, Phys. Rev. Lett. 73(13), 1750-1753 (1994), WoS: A1994PH25600004, Scopus: 2-s2.0-12044254348, ADS: 1994PhRvL..73.1750F, РИНЦ: 31101700.
    52. V.A. Fateev, E. Onofri, Al.B. Zamolodchikov, Integrable deformations of the O(3) sigma model. The sausage model, Nucl. Phys. B 406 (3), 521-565 (1993), WoS: A1993MA66200001, Scopus: 2-s2.0-0000127325, ADS: 1993NuPhB.406..521F, InSpire: 341371, MathSciNet: 1239623.
    53. V.A. Fateev, S.L. Lukyanov, Poisson-Lie groups and classical W-algebras, Int. J. Mod. Phys. A 7 (5), 853-876 (1992), WoS: A1992GZ81500001, Scopus: -, ADS: 1992IJMPA...7..853F, InSpire: 314600, MathSciNet: 1142951.
    54. V.A. Fateev, S.L. Lukyanov, Vertex operators and representations of quantum universal enveloping algebras, Int. J. Mod. Phys. A 7 (7), 1325-1359 (1992), WoS: A1992HE41200001, Scopus: -, ADS: 1992IJMPA...7.1325F, InSpire: 314398, MathSciNet: 1149459.
    55. H.J. de Vega, V.A. Fateev, Factorizable S-matrices from nonlocal ZN charges, J. Phys. A 25 (9), 2693-2709 (1992), WoS: A1992HV66000037, Scopus: 2-s2.0-0000002181, ADS: 1992JPhA...25.2693V, InSpire: 320029, MathSciNet: 1164372.
    56. V.A. Fateev, Integrable deformations in ZN-symmetrical models of the conformal quantum field theory, Int. J. Mod. Phys. A 6(12), 2109-2132 (1991), WoS: A1991FK71800004, Scopus: -, ADS: 1991IJMPA...6.2109F, InSpire: 302928, MathSciNet: 1100625.
    57. H.J. de Vega, V.A. Fateev, Factorizable S matrices for perturbed W-Invariant theories, Int. J. Mod. Phys. A 6(18), 3221-3234 (1991), WoS: A1991FU24000005, MathSciNet: 1115532.
    58. C. Destri, H.J. de Vega, V.A. Fateev, The exact S-matrices associated to non-simply laced affine Toda field theories: the Bn(1) and Сn(1) cases, Phys. Lett. B 256 (2), 173-178 (1991), WoS: A1991FB73200008, Scopus: 2-s2.0-0001012222, ADS: 1991PhLB..256..173D, InSpire: 300920, MathSciNet: 1099969.
    59. V.A. Fateev, Al.B. Zamolodchikov, Integrable perturbations of ZN parafermion models and the O(3) sigma model, Phys. Lett. B 271 (1-2), 91-100 (1991), WoS: A1991GT79400017, Scopus: 2-s2.0-0002834724, ADS: 1991PhLB..271...91F, InSpire: 320041, MathSciNet: 1137481.
    60. V.A. Fateev, A.B. Zamolodchikov, Conformal field theory and purely elastic S-matrices, Int. J. Mod. Phys. A 5 (6), 1025-1048 (1990), WoS: A1990CP74800001, Scopus: -, ADS: 1990IJMPA...5.1025F, MathSciNet: 1049488.
    61. V.A. Fateev, A.B. Zamolodchikov, Self-Dual solutions of the star-triangle relations in ZN models, Adv. Ser. Math. Phys., 10, 492-494 (1990) [Yang-Baxter Equation in Integrable Systems. Ed. by Michio Jimbo, World Sci. Publ., River Edge, NJ, 1990, 728 pp. ISBN: 978-981-02-0120-3], ADS: 1990ASMP...10..492F.
    62. V.A. Fateev, A.B. Zamolodchikov, Conformal Field Theory and Purely Elastic S-Matrices, In: Physics and Mathematics of Strings (Memorial Volume for Vadim Knizhnik), 245-270 (1990). Ed. L.Brink, D.Friedan, A.M. Polyakov, World Scientific, 1990, 608 pp. ISBN: 978-9971-5-0980-4.
    63. С.Л. Лукьянов, В.А. Фатеев, Точно решаемые модели конформной квантовой теории поля, связанные с простой алгеброй Ли Dn, Ядерная физика, 49(5), 1491-1504 (1989) [S.L. Luk’yanov, V.A. Fateev, Exactly soluble models of conformal quantum field theory associated with the simple Lie algebra Dn, Sov. J. Nucl. Phys., 49 (5), 925-932 (1989)], WoS: A1989AY96900038, MathSciNet: 1020036.
    64. V.A. Fateev, S.L. Lukyanov, The models of two-dimensional conformal quantum field theory with Zn symmetry, Int. J. Mod. Phys. A 3 (2), 507-520 (1988), WoS: A1988L983000010, MathSciNet: 0932661.
    65. С.Л. Лукьянов, В.А. Фатеев, Конформно-инвариантные модели двумерной квантовой теории поля с симметрией ZN, ЖЭТФ, 94 (3), 23-37 (1988) [S.L. Luk’yanov, V.A. Fateev, Conformally invariant models of two-dimensional quantum field theory with ZN- symmetry, Sov. Phys. JETP 67(3), 447-454 (1988)], WoS: A1988M713500003, MathSciNet: 0966184.
    66. V.A. Fateev, A.B. Zamolodchikov, Conformal quantum field theory models in two dimensions having Z3 symmetry, Nucl. Phys. B 280(4), 644-660 (1987), WoS: A1987H239800004, Scopus: 2-s2.0-9744223160, РИНЦ: 31054641, MathSciNet: 0887667.
    67. А.Б. Замолодчиков, В.А. Фатеев, Представления алгебры "парафермионных токов" спина 4/3 в двумерной конформной теории поля. Минимальные модели и трикритическая Z3-модель Поттса, ТМФ, 71(2), 163–178 (1987) [A.B. Zamolodchikov, V.A. Fateev, Representations of the algebra of “parafermion currents” of spin 4/3 in two-dimensional conformal field theory. Minimal models and the tricritical Potts Z3 model, Theor. Math. Phys., 71(2), 451-462 (1987)], WoS: A1987L510600001, MathSciNet: 0911665.
    68. А.Б. Замолодчиков, В.А. Фатеев, Поля беспорядка в двумерной конформной квантовой теории поля и N=2 расширения суперсимметрии, ЖЭТФ, 90 (5), 1553-1566 (1986) [A.B. Zamolodchikov, V.A. Fateev, Disorder fields in two-dimensional conformal quantum-field theory and N=2 extended supersymmetry, Sov. Phys. JETP 63(5), 913-919 (1986)], WoS: A1986C643700004.
    69. A.B. Zamolodchikov, V.A. Fateev, Operator algebra and correlation functions in the two-dimensional SU(2) × SU(2) chiral Wess-Zumino model, Ядерная физика, 43(4), 1031-1044 (1986) [A.B. Zamolodchikov, V.A. Fateev, Operator algebra and correlation functions in the two-dimensional SU(2) × SU(2) chiral Wess-Zumino model, Sov. J. Nucl. Phys., 43 (4), 657-664 (1986)], WoS: A1986E149500032.
    70. Vl.S. Dotsenko, V.A. Fateev, Four-point correlation functions and the operator algebra in 2D conformal invariant theories with central charge C≤1, Nucl. Phys. B 251(FS13) (5-6), 691-734 (1985), WoS: A1985AGC6100003, Scopus: 2-s2.0-85010074945, РИНЦ: 31874459, MathSciNet: 789026.
    71. Vl.S. Dotsenko, V.A. Fateev, Operator algebra of two-dimensional conformal theories with central charge C ≤ 1, Phys. Lett. B 154 (4), 291-295 (1985), WoS: A1985AGY4400012, Scopus: 2-s2.0-4243404473, ADS: 1985PhLB..154..291D, MathSciNet: 789043.
    72. А.Б. Замолодчиков, В.А. Фатеев, Нелокальные (парафермионные) токи в двумерной квантовой теории поля и самодуальные критические точки в ZN-симметричных статистических системах, ЖЭТФ, 89 (2), 380-399 (1985) [A.B. Zamolodchikov, V.A. Fateev, Nonlocal (parafermion) currents in two-dimensional conformal quantum field theory and self-dual critical points in ZN-symmetric statistical systems, Sov. Phys. JETP 62(2), 215-225 (1985)], WoS: A1985AQU0100004, MathSciNet: 0830910.
    73. Vl.S. Dotsenko, V.A. Fateev, Conformal algebra and multipoint correlation functions in 2D statistical models, Nucl. Phys. B 240(FS12) (3), 312-348 (1984), WoS: A1984TN09100002, Scopus: 2-s2.0-0000004532, MathSciNet: 0762194.
    74. V.A. Fateev, I.V. Frolov, Yu.S. Tyupkin, A.S. Shvarts, Quantum Fluctuations of Instantons, In: Mathematical Physics Reviews, Ed. by S.P. Novikov, Vol. 2, 1-51 (1984).
    75. Е.Б. Богомольный, В.А. Фатеев, Асимптотическое вычисление массы солитона, Ядерная физика, 37(1), 228-241 (1983) [E.B. Bogomol’nyi, V.A. Fateev, Asymptotic calculation of soliton masses, Sov. J. Nucl. Phys., 37 (1), 134-141 (1983)], WoS: A1983RK83800028.
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