On Trigonometric Numerical Integrator for Solving First Order Ordinary Differential Equation

Autor:	A.A. Obayomi, Oluwatayo Michael Ogunmiloro, S. O. Ayinde
Rok vydání:	2019
Předmět:	Consistency (statistics) Ordinary differential equation Integrator ComputingMethodologies_SYMBOLICANDALGEBRAICMANIPULATION Convergence (routing) Stability (learning theory) Applied mathematics Initial value problem Trigonometry First order Mathematics
Zdroj:	Journal of Applied Mathematics and Physics. :2564-2578
ISSN:	2327-4379 2327-4352
Popis:	In this paper, we used an interpolation function with strong trigonometric components to derive a numerical integrator that can be used for solving first order initial value problems in ordinary differential equation. This numerical integrator has been tested for desirable qualities like stability, convergence and consistency. The discrete models have been used for a numerical experiment which makes us conclude that the schemes are suitable for the solution of first order ordinary differential equation.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_________::5ea73b0d67f40ef9dfcd0395d1764bc3 https://doi.org/10.4236/jamp.2019.711175 Zobrazit plný text záznamu