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Bulat I. Suleimanov
Bulat I. Suleimanov
Institute of Mathematics, Ufa, Russia
Verified email at matem.anrb.ru
Title
Cited by
Cited by
Year
Hamiltonian property of the Painlevé equations and the method of isomonodromic deformations
BI Suleimanov
Differential Equations 30 (5), 726-732, 1994
361994
“Quantizations” of the second Painlevé equation and the problem of the equivalence of its L-A pairs
BI Suleimanov
Theoretical and Mathematical Physics 156, 1280-1291, 2008
292008
Phase shift in the Whitham zone for the Gurevich–Pitaevskii special solution of the Korteweg–de Vries equation
R Garifullin, B Suleimanov, N Tarkhanov
Physics Letters A 374 (13-14), 1420-1424, 2010
282010
A soft mechanism for the generation of dissipationless shock waves
V Kudashev, B Suleimanov
Physics Letters A 221 (3-4), 204-208, 1996
271996
Onset of nondissipative shock waves and the``nonperturbative''quantum theory of gravitation
BI Suleimanov
Soviet Journal of Experimental and Theoretical Physics 78, 583-587, 1994
261994
From weak discontinuities to nondissipative shock waves
RN Garifullin, BI Suleimanov
Journal of Experimental and Theoretical Physics 110, 133-146, 2010
24*2010
Effect of a small dispersion on self-focusing in a spatially one-dimensional case
BI Suleimanov
JETP Letters 106, 400-405, 2017
232017
“Quantizations” of higher Hamiltonian analogues of the Painlevé I and Painlevé II equations with two degrees of freedom
BI Suleimanov
Functional analysis and its applications 48, 198-207, 2014
202014
The effect of small dissipation on the onset of one-dimensional shock waves
VR Kudashev, BI Suleimanov
Journal of Applied Mathematics and Mechanics 65 (3), 441-451, 2001
192001
Solution of the Korteweg-de Vries equation which arises near the breaking point in problems with a slight dispersion
BI Suleimanov
JETP LETTERS C/C OF PIS'MA V ZHURNAL EKSPERIMENTAL'NOI TEORETICHESKOI FIZIKI …, 1993
191993
THE RELATION BETWEEN ASYMPTOTIC PROPERTIES OF SOLUTIONS OF THE 2ND PAINLEVE EQUATION IN DIFFERENT DIRECTIONS TOWARDS INFINITY
BI Suleimanov
Differential Equations 23 (5), 569-576, 1987
19*1987
" Quantum" linearization of Painlev\'{e} equations as a component of their pairs
B Suleimanov
arXiv preprint arXiv:1302.6716, 2013
182013
Characteristic features of some typical spontaneous intensity collapse processes in unstable media
VR Kudashev, BI Suleǐmanov
Soviet Journal of Experimental and Theoretical Physics Letters 62, 382, 1995
181995
On asymptotics of regular solutions for a special kind of Painlevé V equation
BI Suleimanov
Lect. Notes in Math., Springer Verlag 1191, 230-255, 1986
171986
The second Painlevé equation at a problem about nonlinear effects near caustics
BI Suleimanov
Differential Geometry, Li Groups, and Mechanics, 110-128, 1991
15*1991
“Quantization” of an isomonodromic Hamiltonian Garnier system with two degrees of freedom
DP Novikov, BI Suleimanov
Theoretical and Mathematical Physics 187 (1), 479-496, 2016
112016
Quantization of some autonomous reduction of Painlevé equations and the old quantum theory
BI Suleimanov
Book of abstracts of International conference dedicated to the memory of IG …, 2011
112011
On two special functions related to fold singularities
AM Il'in, BI Suleimanov
Doklady. Mathematics 66 (3), 327-329, 2002
112002
Birth of step-like contrast structures connected with a cusp catastrophe
AM Il'in, BI Suleimanov
Sbornik: Mathematics 195 (12), 1727, 2004
92004
Quantum aspects of the integrability of the third Painlevé equation and a non-stationary time Schrödinger equation with the Morse potential
BI Suleimanov
Ufimskii Matematicheskii Zhurnal 8 (3), 141-159, 2016
8*2016
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