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Mykola Prytula,   М.М.Притула,  Н.Н. Притула
Mykola Prytula, М.М.Притула, Н.Н. Притула
професор кафедри дискретного аналізу та інтелектуальних систем, Львівський національний університет
Verified email at lnu.edu.ua
Title
Cited by
Cited by
Year
Differential-geometric integrability fundamentals of nonlinear dynamical systems on functional menifolds.(The
OY Hentosh, MM Prytula, AK Prykarpatsky
Lviv: Lviv Univ. Publ, 2006
272006
The gradient-holonomic integrability analysis of a Whitham-type nonlinear dynamical model for a relaxing medium with spatial memory
AK Prykarpatsky, MM Prytula
Nonlinearity 19 (9), 2115, 2006
262006
Differential-geometric and Lie-algebraic foundations of investigating nonlinear dynamical systems on functional manifolds
O Hentosh, M Prytula, A Prykarpatsky
The Second edition. Lviv University Publ, 2006
242006
Algebraic structure of the gradient‐holonomic algorithm for Lax integrable nonlinear dynamical systems. I
AK Prykarpatsky, VH Samoilenko, RI Andrushkiw, YO Mitropolsky, ...
Journal of Mathematical Physics 35 (4), 1763-1777, 1994
221994
Rank of projection-algebraic representations of some differential operators
O Bihun, M Prytula
arXiv preprint arXiv:1011.3782, 2010
212010
The Lie-algebraic discrete approximations in computing analysis
AK Prykarpatsky, MM Prytula, OO Yerchenko
Volyn Mathematical Bulletin 3, 113-116, 1996
151996
Application of the generalized method of Lie-algebraic discrete approximations to the solution of the Cauchy problem with the advection equation
AA Kindybaliuk, MM Prytula
Journal of Mathematical Sciences 204 (3), 280-297, 2015
52015
Generalization of scheme of the Lie-algebraic method of discrete approximations for Cauchy problem
AA Kindybaliuk, MM Prytula
XIX Ukrainian Conference of Contemporary Problems of Applied Mathematics and …, 2013
52013
The gradient-holonomic analysis of the integrability of a nonlinear Whitham-type model for a relaxing medium with memory
AK Prykarpatsky, MM Prytula
Dopov. Nats. Akad. Nauk Ukr. Mat. Prirodozn. Tekh. Nauki, 13-18, 2006
52006
The method of Lie-algebraic approximations in the theory of dynamical systems
O Bihun, M Prytula
Mathematical Bulletin of Shevchenko Scientific Society 1, 24-31, 2004
52004
The complete integrability analysis of the inverse Korteweg-de Vries equation (inv KdV)
M Prytula, V Samoylenko, U Suyarov
Nonlin. Vibration Probl.(Warsaw) 25, 411-422, 1993
51993
Elements of the Theory of Differential-Geometric Structures and Dynamical Systems
MM Prytula, AK Prykarpats
UMK VO, Kiev, 1988
51988
Application of finite elements method for solving variational prolems of channel flows
Y Kokovska, M Prytula, P Venherskyi
Journal of numerical and applied mathematics 3 (126), 75-85, 2017
42017
Modification of the lie‐algebraic scheme and approximation error estimations
O Bihun, M Prytula
PAMM: Proceedings in Applied Mathematics and Mechanics 4 (1), 534-535, 2004
42004
Fundamentals of the Theory of Differential-Geometric Structures and Dynamical Systems, Kiev, the Ministry of Educ
M Prytula, A Prykarpatsky, I Mykytiuk
Publ, 1988
41988
Direct method of Lie-algebraic discrete approximations for advection equation
AA Kindybaliuk, MM Prytula
Вісник Львівського університету. Серія: Прикладна математика та інформатика …, 2018
22018
Combined algorithm for finding conservation laws and implectic operators for the Boussinesq-Burgers nonlinear dynamical system and its finite dimensional reductions
A Kindybaliuk, M Prytula
Journal of Applied Mathematics and Computational Mechanics 13 (3), 85--99, 2014
22014
On the complete integrability and linearization of a Burgers–Korteweg–de Vries-type nonlinear equation
MM Prytula, AK Prykarpats’kyi, MI Vovk
Journal of Mathematical Sciences 167 (1), 112-117, 2010
22010
Lie-algebraic structure of integrable nonlinear dynamical systems on extended functional manifolds
MM Prytula
Ukrainian Mathematical Journal 49 (11), 1697-1704, 1997
21997
Quasi-linearization and integrability analysis of some self-dual, darkequations and a new dynamical system
D Blackmore, M Prytula, A Prykarpatski
Communications in Theoretical Physics, 2022
12022
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