On Canard Homoclinic of a Liénard Perturbation System

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.net/journal/am
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Citations

"On Canard Homoclinic of a Liénard Perturbation System"
written by Makoto Hayashi,
published by Applied Mathematics, Vol.2 No.10, 2011

has been cited by the following article(s):

[1]	On Non Liénard Type with One Limit Cycle
	2019

[2]	Boundedness of Solutions and Existence of Limits Cycle for Lienard's Systems
	2018

[3]	Explosions de cycles: analyses qualitatives, simulations numériques et modèles
	Thèse, 2016

[4]	Perte de stabilité induite par des solutions canards au travers d'une bifurcation homocline
	Revue Africaine de …, 2015

[5]	Canard-induced loss of stability across a homoclinic bifurcation
	2015

[6]	Periodic steady-state analysis of nonlinear oscillators based on multivariate polynomial roots finding
	2014

[7]	Homoclinic orbits for the planar system of Liénard-type
	Qualitative Theory of Dynamical Systems, 2013

[8]	Limit Cycle Identification in Nonlinear Polynomial Systems
	Applied Mathematics, 2013

[1]	On Non Liénard Type with One Limit Cycle Journal of Applied Mathematics and Physics, 2019 DOI:10.4236/jamp.2019.712213

[2]	Homoclinic orbits for the planar system of Liénard-type Qualitative Theory of Dynamical Systems, 2013 DOI:10.1007/s12346-012-0085-x

[3]	Limit Cycle Identification in Nonlinear Polynomial Systems Applied Mathematics, 2013 DOI:10.4236/am.2013.49A004