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  5. NUMERICAL METHOD FOR SOLVING THE BOUNDARY VALUE PROBLEM FOR THE PARABOLIC EQUATION
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NUMERICAL METHOD FOR SOLVING THE BOUNDARY VALUE PROBLEM FOR THE PARABOLIC EQUATION

Автор(ы)
Narkesh B. Iskakova
Zh. М. Каdirbayeva
E. А. Bakirova
Saule Kuanysh
Дата публикации
1 октября 2024 г.
Тип
journal article
Журнал
Herald of Kazakh-British technical university
Том
21
Выпуск
3
Первая страница
165
Последняя страница
175
DOI
10.55452/1998-6688-2024-21-3-165-175
ISSN
1998-6688
Аннотация
A linear boundary value problem for a parabolic equation is considered in a closed domain. Based on the broken line method, the boundary value problem for a parabolic equation is replaced by a two-point boundary value problem for a system of linear ordinary differential equations by discretizing the unknown function u(t,x) with respect to the variable x. The obtained two-point boundary value problem is investigated by the parameterization method of Professor Dzhumabaev. Based on this method, an algorithm for finding a numerical solution to the two-point boundary value problem for a system of linear ordinary differential equations is constructed. The constructed algorithm is realized by applying known numerical methods. The constructiveness and efficiency of the parameterization method also allows us to construct a numerical solution of the considered linear boundary value problem for the parabolic equation. One numerical example is given to verify and illustrate the proposed algorithm.
Темы

parabolic equations

linear boundary value...

two-point boundary va...

parameterization meth...

numerical solution al...

Области науки (FoS)

Mathematics

Applied Mathematics

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