Get started
Author

M. Zh. Minglibayev

Observed names: M. D. Minglibayev, M. Dzh. Minglibayev, M. Minglibayev, M.Zh Minglibayev, M.Zh. Minglibayev, Mukhtar Minglibayev, Mukhtar Zh Minglibayev, Mukhtar Zh. Minglibayev, М. Дж. Минглибаев, М.Zh. Minglibayev, М.Дж. Минглибаев
ORCID: 0000-0002-8724-2648
Observed ORCID: 0000-0002-8724-2648
OpenAlex ID: A5040483973
Symbolic calculations in studying the problem of three bodies with variable masses
2014 · A. N. Prokopenya, M. Zh. Minglibayev, et al. · Programming and Computer Software · 20
Evolution of the orbital-plane orientations in the two-protoplanet three-body problem with variable masses
2014 · M. Zh. Minglibayev, G. M. Mayemerova · Astronomy Reports · 14
Investigation of the restricted problem of three bodies of variable masses using computer algebra
2017 · A. N. Prokopenya, M. Zh. Minglibayev, et al. · Programming and Computer Software · 12
Three-Body Problem with Variable Masses that Change Anisotropically at Different Rates
2017 · M. Zh. Minglibayev, A. N. Prokopenya, et al. · Mathematics in Computer Science · 12
Secular perturbations of quasi-elliptic orbits in the restricted three-body problem with variable masses
2014 · A.N. Prokopenya, M.Zh. Minglibayev, et al. · International Journal of Non-Linear Mechanics · 12
Applications of Computer Algebra in the Study of the Two-Planet Problem of Three Bodies with Variable Masses
2019 · A. N. Prokopenya, M. Zh. Minglibayev, et al. · Programming and Computer Software · 11
A New Model Emerged from the Three-body Problem within Frame of Variable Mass
2021 · Elbaz I. Abouelmagd, H. H. Selim, et al. · Astronomy Reports · 10
Computing Perturbations in the Two-Planetary Three-Body Problem with Masses Varying Non-isotropically at Different Rates
2019 · Mukhtar Minglibayev, Alexander Prokopenya, et al. · Mathematics in Computer Science · 10
Study of Secular Perturbations in the Restricted Three-Body Problem of Variable Masses Using Computer Algebra
2023 · A. T. Ibraimova, M. Zh. Minglibayev, et al. · Computational Mathematics and Mathematical Physics · 6
Equations of Motion of the Restricted Three-body Problem With Non-isotropically Variable Masses With Reactive Forces
2019 · M.Zh. Minglibayev, A.T. Ibraimova · NEWS OF THE NATIONAL ACADEMY OF SCIENCES OF THE REPUBLIC OF KAZAKHSTAN · 5
Derivation of Evolutionary Equations in the Many-Body Problem with Isotropically Varying Masses Using Computer Algebra
2022 · A. N. Prokopenya, M. Zh. Minglibayev, et al. · Programming and Computer Software · 4
Secular evolution of circumbinary 2-planet systems with isotropically varying masses
2024 · Mukhtar Zh Minglibayev, Alexander N Prokopenya, et al. · Monthly Notices of the Royal Astronomical Society · 3
PDF
Modelling the Evolution of the Two-planetary Three-body System of Variable Masses
2023 · Zhanar Imanova, Alexander Prokopenya, et al. · Mathematical Modelling and Analysis · 3
PDF
New Forms of the Perturbed Motion Equation
2020 · M.Zh. Minglibayev, Ch.T. Omarov, et al. · REPORTS · 3
Investigation of the evolution equations of the three-body problem with variable masses
2013 · M. Zh. Minglibayev, G. M. Mayemerova · Applied Mathematical Sciences · 3
Equations of Planetary Systems Motion
2020 · M. Zh. Minglibayev, A.B. Kosherbayeva · NEWS OF THE NATIONAL ACADEMY OF SCIENCES OF THE REPUBLIC OF KAZAKHSTAN · 2
A Study of Secular Perturbations of Translational-Rotational Motion in a Nonstationary Two-Body Problem Using Computer Algebra
2020 · S. B. Bizhanova, M. Zh. Minglibayev, et al. · Computational Mathematics and Mathematical Physics · 2
Применение Компьютерной Алгебры В Исследованиях Двухпланетной Задачи Трех Тел С Переменными Массами
2019 · А. Н. Прокопеня, М. Дж. Минглибаев, et al. · Программирование · 2
On Integrability of Evolutionary Equations in the Restricted Three-Body Problem with Variable Masses
2014 · Alexander N. Prokopenya, Mukhtar Zh. Minglibayev, et al. · Lecture notes in computer science · 2
The problem of translational-rotational motion of a non-stationary axisymmetric small body in the gravitational field of two spherical bodies with variable mass
2024 · Mukhtar Minglibayev, Balnur Assan · International Journal of Mathematics and Physics · 1
PDF
Perturbation Methods in Solving the Problem of Two Bodies of Variable Masses with Application of Computer Algebra
2024 · Alexander Prokopenya, Mukhtar Minglibayev, et al. · Applied Sciences · 1
PDF
Екі Бейстационар Дененің Ілгерілмелі-айналмалы Қозғалысы
2020 · М.Дж. Минглибаев, А.Ә. Мырзабаева · NEWS OF THE NATIONAL ACADEMY OF SCIENCES OF THE REPUBLIC OF KAZAKHSTAN · 1
PDF
Differential Equations of Planetary Systems
2020 · M.Zh. Minglibayev, A.B. Kosherbayeva · REPORTS · 1
PDF
New exact particular analytical solutions of the triangular restricted three-body problem
2020 · M.Zh. Minglibayev, T.M. Zhumabek · BULLETIN OF THE KARAGANDA UNIVERSITY-MATHEMATICS · 1
PDF
Evolution equations of translational-rotational motion of a non-stationary triaxial body in a central gravitational field
2020 · Mukhtar Minglibayev, Alexander Prokopenya, et al. · Theoretical and Applied Mechanics · 1
PDF
Works count: 56
Citation count: 144
H-index: 8
I10-index: 8
Year
Topic
Type