Attractiveness and Hopf bifurcation for retarded differential equations

R. Ouifki; M. L. Hbid; O. Arino

doi:10.3934/cpaa.2003.2.147

Article Contents

2003, Volume 2, Issue 2: 147-158. Doi: 10.3934/cpaa.2003.2.147

This issue Previous Article A Hilbert space approach to bounded analytic extension in the ball Next Article The multiplicity of solutions and geometry in a wave equation

Attractiveness and Hopf bifurcation for retarded differential equations

1.
Faculty of Sciences Semlalia, Cadi Ayyad University, B.P. 2390, Marrakesh
2.
LIA GEODES IRD Bondy, 32, avenue Henri Varagnat, 93143-Bondy Cedex

Received: May 2002

Revised: December 2002

Published: June 2003

Abstract Related Papers Cited by

Abstract

This paper deals with attractiveness and Hopf bifurcation for functional differential equations. The method used is based on the center manifold reduction and the $h$-asymptotic stability related to the Poincaré procedure.

Keywords:

Mathematics Subject Classification: 34K20.

Citation:

Article Metrics

HTML views() PDF downloads(59) Cited by(0)

Attractiveness and Hopf bifurcation for retarded differential equations

Abstract

Access History

Article Metrics

Access History

Other Articles By Authors

Catalog

Attractiveness and Hopf bifurcation for retarded differential equations

Abstract

Access History

SHARE

Article Metrics

Access History

Other Articles By Authors

Catalog

Export File

Citation

Format

Content