AbstractThe paper deals with two-dimensional slow-fast systems and more specifically with multi-layer canard cycles. These are canard cycles passing through n layers of fast orbits, with n⩾2. The canard cycles are subject to n generic breaking mechanisms and we study the limit cycles that can be perturbed from the generic canard cycles of codimension n. We prove that this study can be reduced to the investigation of the fixed points of iterated translated power functions
El títol de la versió pre-print de l'article és: Canards existence in R 2+2In a previous paper we ha...
AbstractBy using the singular perturbation theory developed by Dumortier and Roussarie and recent wo...
Canard-induced phenomena have been extensively studied in the last three decades, from both the math...
AbstractThe paper deals with two-dimensional slow-fast systems and more specifically with multi-laye...
Títol del volum: Mathematical Sciences with Multidisciplinary ApplicationsThis article deals with re...
International audienceThis book offers the first systematic account of canard cycles, an intriguing ...
Canard cycles are periodic orbits that appear as special solutions of fast-slow systems (or singular...
AbstractThe paper treats multiple limit cycle bifurcations in singular perturbation problems of plan...
PreprintInternational audienceFast-slow systems are studied usually by ''geometrical dissection". Th...
AbstractThe paper deals with planar slow–fast cycles containing a unique generic turning point. We a...
The aim of this work is to propose an alternative method for determining the condition of existence ...
We show that a nonlinear, piecewise-smooth, planar dynamical system can exhibit canard phenomena. Ca...
AbstractWe give a geometric analysis of relaxation oscillations and canard cycles in singularly pert...
We study saddle-node bifurcations of canard limit cycles in PWL systems by using singular perturbati...
International audienceIn this chapter we gather recent results on piecewise-linear (PWL) slow-fast d...
El títol de la versió pre-print de l'article és: Canards existence in R 2+2In a previous paper we ha...
AbstractBy using the singular perturbation theory developed by Dumortier and Roussarie and recent wo...
Canard-induced phenomena have been extensively studied in the last three decades, from both the math...
AbstractThe paper deals with two-dimensional slow-fast systems and more specifically with multi-laye...
Títol del volum: Mathematical Sciences with Multidisciplinary ApplicationsThis article deals with re...
International audienceThis book offers the first systematic account of canard cycles, an intriguing ...
Canard cycles are periodic orbits that appear as special solutions of fast-slow systems (or singular...
AbstractThe paper treats multiple limit cycle bifurcations in singular perturbation problems of plan...
PreprintInternational audienceFast-slow systems are studied usually by ''geometrical dissection". Th...
AbstractThe paper deals with planar slow–fast cycles containing a unique generic turning point. We a...
The aim of this work is to propose an alternative method for determining the condition of existence ...
We show that a nonlinear, piecewise-smooth, planar dynamical system can exhibit canard phenomena. Ca...
AbstractWe give a geometric analysis of relaxation oscillations and canard cycles in singularly pert...
We study saddle-node bifurcations of canard limit cycles in PWL systems by using singular perturbati...
International audienceIn this chapter we gather recent results on piecewise-linear (PWL) slow-fast d...
El títol de la versió pre-print de l'article és: Canards existence in R 2+2In a previous paper we ha...
AbstractBy using the singular perturbation theory developed by Dumortier and Roussarie and recent wo...
Canard-induced phenomena have been extensively studied in the last three decades, from both the math...