12 citations to https://www.mathnet.ru/rus/im1043
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Shun SHIMOMURA, “ELLIPTIC ASYMPTOTIC REPRESENTATION OF THE FIFTH PAINLEVÉ TRANSCENDENTS”, Kyushu J. Math., 76:1 (2022), 43
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Shun Shimomura, “On a General Singular Solution of the Fifth Painlevé Equation Along the Positive Real Axis”, Comput. Methods Funct. Theory, 21:4 (2021), 633
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Kohei Iwaki, “2-Parameter $\tau $-Function for the First Painlevé Equation: Topological Recursion and Direct Monodromy Problem via Exact WKB Analysis”, Commun. Math. Phys., 377:2 (2020), 1047
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Ilia Yu. Gaiur, Nikolay A. Kudryashov, “Weak Nonlinear Asymptotic Solutions for the Fourth Order Analogue of the Second Painlevé Equation”, Regul. Chaotic Dyn., 22:3 (2017), 266–271
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В. Ю. Новокшенов, “Усеченные решения уравнения Пенлеве II”, ТМФ, 172:2 (2012), 296–307
; V. Yu. Novokshenov, “Tronquée solutions of the Painlevé II equation”, Theoret. and Math. Phys., 172:2 (2012), 1136–1146
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В. Ю. Новокшенов, “Специальные решения первого и второго уравнений Пенлеве и особенности многообразия данных монодромии”, Тр. ИММ УрО РАН, 18, № 2, 2012, 179–190
; V. Yu. Novokshenov, “Special solutions of the first and second Painlevé equations and singularities of the monodromy data manifold”, Proc. Steklov Inst. Math. (Suppl.), 281, suppl. 1 (2013), 105–117
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Pavel M. Bleher, Alexander R. Its, “Double scaling limit in the random matrix model: The Riemann–Hilbert approach”, Comm Pure Appl Math, 56:4 (2003), 433
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В. Л. Верещагин, “Глобальные асимптотики для четвертого трансцендента Пенлеве”, Матем. сб., 188:12 (1997), 11–32
; V. L. Vereshchagin, “Global asymptotic formulae for the fourth Painleve transcendent”, Sb. Math., 188:12 (1997), 1739–1760
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V. Yu. Novokshenov, Algebraic and Geometric Methods in Mathematical Physics, 1996, 357
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P. A. Deift, X. Zhou, “Asymptotics for the Painlevé II equation”, Comm Pure Appl Math, 48:3 (1995), 277