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A new numerical technique for solving a multipoint problem with parameter for impulsive integro-differential equations
Автор(ы)
Дата публикации
15 июля 2026 г.
Тип
journal article
Издатель
Springer Science+Business Media
Журнал
Том
76
Выпуск
4
Первая страница
991
Последняя страница
1004
ISSN
0139-9918
Аннотация
Abstract In this paper, we offer a new numerical technique for solving the linear multipoint problem with parameter for impulsive integro-differential equations. The proposed technique is based on the Dzhumabaev’s parameterization method, one of the ideas of which is to solve a system of linear algebraic equations. The coefficients and right-hand sides of the system are determined by solving Cauchy problems for ordinary differential equations. The given numerical examples showed the efficiency and accuracy of the introduced algorithm.
Области науки (FoS)