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First and Second Order of Accuracy Difference Schemes for Third Order Partial Differential Equation
Ashyralyev A., Belakroum K.
equation. Three-step difference schemes generated by Taylor's decomposition on four points
On the quadratization of the integrals for the many-body problem
Ying Y., Baddour A., Gerdt V.P., Malykh M., Sevastianov L.
A new approach to the construction of difference schemes of any order for the many-body problem
A note on the elliptic-telegraph identification problem with non-local condition
Ashyralyev A., Al-Hammouri A.
problem are established. Furthermore, stability estimates for the difference schemes of the source
A numerical algorithm for the source identification telegraph problem
Ashyralyev A., Al-Hazaimeh H.
. The first order of accuracy absolute stable difference scheme for the numerical solution of the one
A numerical algorithm for the involtury hyperbolic problem
Ashyralyev A., Abdalmohammed B.
. The first and second order of accuracy difference schemes for the numerical solution of the initial boundary
A high order of accuracy of difference schemes for the nonlocal boundary value schrödinger problem
Ashyralyev A., Sirma A.
difference schemes for the numerical solution of this problem are presented. The main theorems
Conditional stability of a solution of a difference scheme for an ill-posed Cauchy problem
Sultanov Murat A., Akylbaev Musabek I., Ibragimov Raskul
Summary: "In this article, we obtain criteria for stability of two-layer difference schemes
A numerical algorithm for the involutory Schrödinger type problem
Ashyralyev A., Abbas T.
In this study, the first order of accuracy difference scheme for the numerical solution
A numerical algorithm for the involutory parabolic problem
Ashyralyev A., Ahmed A.
, the first and second order of accuracy difference schemes for the numerical solution of the initial boundary
Highly accurate difference schemes for time-nonlocal Schrodinger type problems
Ashyralyev Allaberen, Sirma Ali, Ashyralyyev Charyyar
are investigated. Single step absolute stable highly accurate difference schemes for the numerical solution

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