IAD Index of Academic Documents
  • Home Page
  • About
    • About Izmir Academy Association
    • About IAD Index
    • IAD Team
    • IAD Logos and Links
    • Policies
    • Contact
  • Submit A Journal
  • Submit A Conference
  • Submit Paper/Book
    • Submit a Preprint
    • Submit a Book
  • Contact
  • Fundamental Journal of Mathematics and Applications
  • Volume:1 Issue:1
  • A comparison study for solving systems of high-order ordinary differential equations with constants ...

A comparison study for solving systems of high-order ordinary differential equations with constants coefficients by exponential Legendre collocation method

Authors : Mohamed ELARBİ BENATTİA, Kacem BELGHABA, Bouteraa NOUREDDİNE
Pages : 69-76
Doi:10.33401/fujma.416273
View : 65 | Download : 14
Publication Date : 2018-06-30
Article Type : Research Paper
Abstract :In this article we are interested to study the use of the Legendre exponential insert ignore into journalissuearticles values(EL); collocation method to solve systems of high order linear ordinary differential equations with constant coefficients. The method transforms the system of differential equations and the conditions given by matrix equations with constant coefficients a new system of equations that corresponds to the system of linear algebraic equations which can be solved . Numerical problems are given to illustrate the validity and applicability of the method. For obtaining the approximate solution Maple software is used.
Keywords : Exponential Legendre functions, System of ordinary differential equations, Collocation method, System of linear algebraic equations

ORIGINAL ARTICLE URL

* There may have been changes in the journal, article,conference, book, preprint etc. informations. Therefore, it would be appropriate to follow the information on the official page of the source. The information here is shared for informational purposes. IAD is not responsible for incorrect or missing information.


Index of Academic Documents
İzmir Academy Association
CopyRight © 2023-2026