This paper is about the number of limit cycles for a quintic near-Hamiltonian system. It is proved that the system can have 20, 22, 24 limit cycles with different distributions of limit cycles for each case. The limit cycles are obtained by using the methods of bifurcation theory and qualitative analysis
This paper is devoted to the analysis of bifurcations of limit cycles in planar polynomial near-Hami...
AbstractIn this paper a class of quadratic systems is studied. By quadratic systems we mean autonomo...
Determining the number of limit cycles of a planar differential system is related to the second part...
AbstractThis paper is about the number of limit cycles for a quintic near-Hamiltonian system. It is ...
AbstractThis paper concerns with the number of limit cycles for a cubic Hamiltonian system under cub...
This paper concerns with limit cycles through Hopf and homoclinic bifurcations for near-Hamiltonian ...
AbstractThis paper concerns with limit cycles through Hopf and homoclinic bifurcations for near-Hami...
This paper is concerned with the distribution and number of limit cycles for a cubic Hamiltonian sys...
AbstractIn this work we consider the number of limit cycles that can bifurcate from periodic orbits ...
AbstractThis paper concerns with the number and distributions of limit cycles in a Z3-equivariant qu...
Using the method of qualitative analysis we show that ve perturbed cubic Hamiltonian systems have th...
In this paper we first give some general theorems on the limit cycle bifurcation for near-Hamiltonia...
In this paper we study the existence, number and distribution of limit cycles of a perturbed Hamilto...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
AbstractIn this paper we consider the bifurcation of limit cycles of the system ẋ=y(x2−a2)(y2−b2)+ε...
This paper is devoted to the analysis of bifurcations of limit cycles in planar polynomial near-Hami...
AbstractIn this paper a class of quadratic systems is studied. By quadratic systems we mean autonomo...
Determining the number of limit cycles of a planar differential system is related to the second part...
AbstractThis paper is about the number of limit cycles for a quintic near-Hamiltonian system. It is ...
AbstractThis paper concerns with the number of limit cycles for a cubic Hamiltonian system under cub...
This paper concerns with limit cycles through Hopf and homoclinic bifurcations for near-Hamiltonian ...
AbstractThis paper concerns with limit cycles through Hopf and homoclinic bifurcations for near-Hami...
This paper is concerned with the distribution and number of limit cycles for a cubic Hamiltonian sys...
AbstractIn this work we consider the number of limit cycles that can bifurcate from periodic orbits ...
AbstractThis paper concerns with the number and distributions of limit cycles in a Z3-equivariant qu...
Using the method of qualitative analysis we show that ve perturbed cubic Hamiltonian systems have th...
In this paper we first give some general theorems on the limit cycle bifurcation for near-Hamiltonia...
In this paper we study the existence, number and distribution of limit cycles of a perturbed Hamilto...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
AbstractIn this paper we consider the bifurcation of limit cycles of the system ẋ=y(x2−a2)(y2−b2)+ε...
This paper is devoted to the analysis of bifurcations of limit cycles in planar polynomial near-Hami...
AbstractIn this paper a class of quadratic systems is studied. By quadratic systems we mean autonomo...
Determining the number of limit cycles of a planar differential system is related to the second part...