We consider the discontinuous piecewise differential equations of the form [Formula presented] where a0(t),a1(t),...,an(t) and b0(t),b1(t),...,bm(t) are 2π-periodic functions in the variable t, and we study the number of limit cycles of such equations on the cylinder. In this way we give exact bounds for the maximum number of limit cycles that the piecewise differential equations have in function of n and m. Note that usually the discontinuous piecewise differential systems are discontinuous in the dependent variable, here the system is discontinuous in the independent variable
This paper is a survey on the study of the maximum number of limit cycles of planar continuous and d...
This paper presents new results on the bifurcation of medium and small limit cycles from the periodi...
In this paper we study the maximum number of limit cycles bifurcating from the periodic orbits of th...
We consider the discontinuous piecewise differential equations of the form [Formula presented] where...
From the beginning of this century more than thirty papers have been published studying the limit cy...
We show that discontinuous planar piecewise differential systems formed by linear centers and separa...
In the last few years, the interest for studying the piecewise linear differential systems has incre...
We study the limit cycles of two families of piecewise-linear differential systems in R³ with two pi...
We provide an upper bound for the maximum number of limit cycles of the class of discontinuous piece...
We study the bifurcation of limit cycles from the periodic orbits of a two-dimensional (resp. four-d...
In this paper we study the maximum number N of limit cycles that can exhibit a planar piecewise line...
We provide the maximum number of limit cycles for continuous and discontinuous planar piecewise diff...
We provide the maximum number of limit cycles of some classes of discontinuous piecewise differentia...
El títol de la versió pre-print de l'article és: On the maximum number of limit cycles of discontinu...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Coordenação de Aperfeiçoamento de Pesso...
This paper is a survey on the study of the maximum number of limit cycles of planar continuous and d...
This paper presents new results on the bifurcation of medium and small limit cycles from the periodi...
In this paper we study the maximum number of limit cycles bifurcating from the periodic orbits of th...
We consider the discontinuous piecewise differential equations of the form [Formula presented] where...
From the beginning of this century more than thirty papers have been published studying the limit cy...
We show that discontinuous planar piecewise differential systems formed by linear centers and separa...
In the last few years, the interest for studying the piecewise linear differential systems has incre...
We study the limit cycles of two families of piecewise-linear differential systems in R³ with two pi...
We provide an upper bound for the maximum number of limit cycles of the class of discontinuous piece...
We study the bifurcation of limit cycles from the periodic orbits of a two-dimensional (resp. four-d...
In this paper we study the maximum number N of limit cycles that can exhibit a planar piecewise line...
We provide the maximum number of limit cycles for continuous and discontinuous planar piecewise diff...
We provide the maximum number of limit cycles of some classes of discontinuous piecewise differentia...
El títol de la versió pre-print de l'article és: On the maximum number of limit cycles of discontinu...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Coordenação de Aperfeiçoamento de Pesso...
This paper is a survey on the study of the maximum number of limit cycles of planar continuous and d...
This paper presents new results on the bifurcation of medium and small limit cycles from the periodi...
In this paper we study the maximum number of limit cycles bifurcating from the periodic orbits of th...