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Direct integrators of modified multistep method for the solution of third order boundary value problem in ordinary differential equations

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Заглавие Direct integrators of modified multistep method for the solution of third order boundary value problem in ordinary differential equations
 
Автор Mohammed, U.
Semenov, Mikhail Evgenievich
Maali, A. I.
Abubakar, A.
Abdullah, H.
 
Тематика интеграторы
краевые задачи
обыкновенные дифференциальные уравнения
конечные разности
константы
порядок
ошибки
устойчивость
сходимость
 
Описание In this paper, we propose an efficient modified multistep method for direct solution of boundary value problems (BVPs) using multistep collocation approach. The continuous form was evaluated at grid and off-grid points to obtain the multiple finite difference schemes. The basic properties, such as order and error constants, zero stability and convergence analysis of the proposed methods were investigated. Numerical experiment were performed to show the efficiency of the method and the results were compared with the existing methods in the literature.
 
Дата 2019-11-29T04:08:58Z
2019-11-29T04:08:58Z
2019
 
Тип Conference Paper
Published version (info:eu-repo/semantics/publishedVersion)
Conference paper (info:eu-repo/semantics/conferencePaper)
 
Идентификатор Direct integrators of modified multistep method for the solution of third order boundary value problem in ordinary differential equations / U. Mohammed [et al.] // IOP Conference Series: Materials Science and Engineering. — Bristol : IOP Publishing, 2019. — Vol. 597 : Prospects of Fundamental Sciences Development (PFSD-2019) : XVI International Conference of Students and Young Scientists, 23–26 April 2019, Tomsk, Russia : [proceedings]. — [012075, 6 p.].
http://earchive.tpu.ru/handle/11683/56967
10.1088/1757-899X/597/1/012075
 
Язык en
 
Связанные ресурсы IOP Conference Series: Materials Science and Engineering. Vol. 597 : Prospects of Fundamental Sciences Development (PFSD-2019). — Bristol, 2019.
 
Права Open access (info:eu-repo/semantics/openAccess)
 
Издатель IOP Publishing