Makhmud Sadybekov

Prof. Dr. Makhmud Sadybekov

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Research Focus & Metrics

Academic Career Length

35Years (1992-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 2012 in Siberian Mathematical Journal
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Journal Article
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IOI. Orazov
I. Orazov
MSMakhmud Sadybekov
Makhmud Sadybekov
We consider a class of problems modeling the process of determining the temperature and density of heat sources given initial and finite temperature. Their mathematical statements involve inverse...

1 August 2012 in Differential Equations
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MSMakhmud Sadybekov
Makhmud Sadybekov
ASAbdizhahan Sarsenbi
Abdizhahan Sarsenbi
We consider the spectral problem for a model second-order differential operator with an involution. The operator is given by the differential expression Lu = −u″( −x) and boundary conditions of...

20 July 2015 in Complex Variables and Elliptic Equations
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Journal Article
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MSMakhmud Sadybekov
Makhmud Sadybekov
BTB.T. Torebek
B.T. Torebek
BTBatirkhan Turmetov
Batirkhan Turmetov
Representation of the Green’s function of the classical Neumann problem for the Poisson equation in the unit ball of arbitrary dimension is given. In constructing this function, we use the representation of the fundamental solution of the Laplace equation in the form of a series. It is shown that the Green’s function can be represented in terms of elementary functions and its explicit form can be written out. An explicit form of the Neumann kernel at and .

27 January 2012 in Russian Mathematics
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Journal Article
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IOI. Orazov
I. Orazov
MSMakhmud Sadybekov
Makhmud Sadybekov
We consider one family of problems simulating the determination of the temperature and density of heat sources from given values of the initial and final temperature. The mathematical statement of...

1 March 2017 in Siberian Mathematical Journal
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Journal Article
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TKT. Sh. Kal’MEnov
T. Sh. Kal’MEnov
MSMakhmud Sadybekov
Makhmud Sadybekov
We state a new nonlocal boundary value problem for a mixed parabolic-hyperbolic equation. The equation is of the first kind, i.e., the curve on which the equation changes type is not a characteristic. The nonlocal condition involves points in hyperbolic and parabolic parts of the domain. This problem is a generalization of the well-known Frankl-type problems. Unlike other close publications, the hyperbolic part of the domain agrees with a characteristic triangle. We prove unique solvability of this problem in the sense of classical and strong solutions.

1 February 2014 in Differential Equations
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Journal Article
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MSMakhmud Sadybekov
Makhmud Sadybekov
BTBatirkhan Turmetov
Batirkhan Turmetov
We consider a periodic and an antiperiodic problem for the Poisson equation in the unit disk and prove their well-posedness. The possibility of separation of variables is justified. We construct the...