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Страница 1, Результатов: 2

Отмеченные записи: 0

22.3
M73

Minglibayev, M. Zh.
    New forms of the perturbed motion equation. [Текст] / M. Zh. Minglibayev, Ch. T. Omarov, A. T. Ibraimova // Reports of the National Academy of Sciences of the Republic of Kazakhstan. - 2020. - №2. - P. 5-13
ББК 22.3

Рубрики: physics

Кл.слова (ненормированные):
aperiodic motion along a quasiconical section -- variable mass -- unperturbed motion -- equatuions of pertubed motion in the form of the Newton equation -- perturbation theory -- unsteady gravitational systems
Аннотация: In this paper. on the basis of this class of aperiodic motion over a quasiconical section, various new forms of the perturbed motion equation in the form of Newton's equations are obtained.
Держатели документа:
WKU
Доп.точки доступа:
Omarov, Ch.T.
Ibraimova, A.T.

Minglibayev, M.Zh. New forms of the perturbed motion equation. [Текст] / M. Zh. Minglibayev, Ch. T. Omarov, A. T. Ibraimova // Reports of the National Academy of Sciences of the Republic of Kazakhstan. - 2020. - №2.- P.5-13

1.

Minglibayev, M.Zh. New forms of the perturbed motion equation. [Текст] / M. Zh. Minglibayev, Ch. T. Omarov, A. T. Ibraimova // Reports of the National Academy of Sciences of the Republic of Kazakhstan. - 2020. - №2.- P.5-13


22.3
M73

Minglibayev, M. Zh.
    New forms of the perturbed motion equation. [Текст] / M. Zh. Minglibayev, Ch. T. Omarov, A. T. Ibraimova // Reports of the National Academy of Sciences of the Republic of Kazakhstan. - 2020. - №2. - P. 5-13
ББК 22.3

Рубрики: physics

Кл.слова (ненормированные):
aperiodic motion along a quasiconical section -- variable mass -- unperturbed motion -- equatuions of pertubed motion in the form of the Newton equation -- perturbation theory -- unsteady gravitational systems
Аннотация: In this paper. on the basis of this class of aperiodic motion over a quasiconical section, various new forms of the perturbed motion equation in the form of Newton's equations are obtained.
Держатели документа:
WKU
Доп.точки доступа:
Omarov, Ch.T.
Ibraimova, A.T.

22.1
A36

Alimbekova, N. B.
    Numerical implementation of a nonlinear model of fluid flow in a highly fractured medium by the finite element method [Текст] / N. B. Alimbekova // Вестник национальной инженерной академии Республики Казахстан. - 2021. - №3. - с. 8-16
ББК 22.1

Рубрики: Математика

Кл.слова (ненормированные):
fluid flow in porous media -- finite element method -- fractional derivative in the sense of Caputo-Fabrizio -- Newtons method -- convergence -- computational experiments
Аннотация: The paper presents the research results of the iterative method for solving the nonlinear problem of fluid flow in hihhly porous fractured formations, carried out within the framework of the grant project of the Ministry of Education and Science of the Republic of Kazakhstan No.
Держатели документа:
ЗКУ им М. Утемисова

Alimbekova, N. B. Numerical implementation of a nonlinear model of fluid flow in a highly fractured medium by the finite element method [Текст] / N. B. Alimbekova // Вестник национальной инженерной академии Республики Казахстан. - Алматы, 2021. - №3.- с.8-16

2.

Alimbekova, N. B. Numerical implementation of a nonlinear model of fluid flow in a highly fractured medium by the finite element method [Текст] / N. B. Alimbekova // Вестник национальной инженерной академии Республики Казахстан. - Алматы, 2021. - №3.- с.8-16


22.1
A36

Alimbekova, N. B.
    Numerical implementation of a nonlinear model of fluid flow in a highly fractured medium by the finite element method [Текст] / N. B. Alimbekova // Вестник национальной инженерной академии Республики Казахстан. - 2021. - №3. - с. 8-16
ББК 22.1

Рубрики: Математика

Кл.слова (ненормированные):
fluid flow in porous media -- finite element method -- fractional derivative in the sense of Caputo-Fabrizio -- Newtons method -- convergence -- computational experiments
Аннотация: The paper presents the research results of the iterative method for solving the nonlinear problem of fluid flow in hihhly porous fractured formations, carried out within the framework of the grant project of the Ministry of Education and Science of the Republic of Kazakhstan No.
Держатели документа:
ЗКУ им М. Утемисова

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