Bifurcation Solutions of Non-linear Fourth Order Ordinary Differential Equation with Two Parameters

Home Page
About
Submit A Journal
Submit A Conference
Submit Paper/Book
- Submit a Preprint
- Submit a Book
Contact

Mathematical Sciences and Applications E-Notes
Volume:6 Issue:1
Bifurcation Solutions of Non-linear Fourth Order Ordinary Differential Equation with Two Parameters

Bifurcation Solutions of Non-linear Fourth Order Ordinary Differential Equation with Two Parameters

Authors : Mudhir A Abdul HUSSAİN

Pages : 113-120

Doi:10.36753/mathenot.421779

View : 28 | Download : 11

Publication Date : 2018-04-27

Article Type : Research Paper

Abstract :In this article we are interested in the study of bifurcation solutions of non-linear fourth order differential equation by using local method of Lyapunov -Schmidt. The reduced equation corresponding to the non-linear fourth order differential equation is given by a nonlinear system of two algebraic equations. The classification of the solutions insert ignore into journalissuearticles values(equilibrium points); of this system has been discussed.
Keywords : Bifurcation theory, Nonlinear systems, Local Lyapunov Schmidt method

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.