In this paper a description is given of the bifurcation of periodic solutions occurring when a Hamiltonian system of two degrees of freedom passes through nonsemisimple 1–1 resonance at an equilibrium. A bifurcation like this is found in the planar circular restricted problem of three bodies at the Lagrange equilibriumL 4 when the mass parameter passes through the critical value of Routh. Gegenstand dieses Artikels ist die Verzweigung periodischer Lösungen in Hamilton''schen Systemen mit zwei Freiheitsgraden beim Durchgang durch eine nicht-einfache 1–1-Resonanz an einem Gleichgewicht. Ein Beispiel ist das ebene restringierte Dreikörperproblem am Lagrange-PunktL 4, wenn die Masse durch den kritischen Wert von Routh hindurchgeht
Abstract. In this work, we focus on a Hamiltonian system with two degrees of freedom whose normal fo...
In the dynamical systems the study of the vicinity and the stability of a periodic solution begins u...
This paper is concerned with bifurcation and stability problems for a one parameter family of T-peri...
In this paper a description is given of the bifurcation of periodic solutions occurring when a Hamil...
In this paper a description is given of the bifurcation of periodic solutions occurring when a Hamil...
We consider Hamiltonian autonomous systems with n degrees of freedom near a singular point. In the c...
We consider Hamiltonian autonomous systems with n degrees of freedom near a singular point. In the c...
permits unrestricted use, distribution, and reproduction in any medium, provided the original work i...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
In this work, we focus on a Hamiltonian system with two degrees of freedom whose normal form in a ne...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
This paper deals with the analysis of Hamiltonian Hopf as well as saddle-center bifurcations in 4-DO...
This paper deals with the analysis of Hamiltonian Hopf as well as saddle-center bifurcations in 4-DO...
Abstract. In this work, we focus on a Hamiltonian system with two degrees of freedom whose normal fo...
In the dynamical systems the study of the vicinity and the stability of a periodic solution begins u...
This paper is concerned with bifurcation and stability problems for a one parameter family of T-peri...
In this paper a description is given of the bifurcation of periodic solutions occurring when a Hamil...
In this paper a description is given of the bifurcation of periodic solutions occurring when a Hamil...
We consider Hamiltonian autonomous systems with n degrees of freedom near a singular point. In the c...
We consider Hamiltonian autonomous systems with n degrees of freedom near a singular point. In the c...
permits unrestricted use, distribution, and reproduction in any medium, provided the original work i...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
In this work, we focus on a Hamiltonian system with two degrees of freedom whose normal form in a ne...
We consider integrable Hamiltonian systems in three degrees of freedom near an elliptic equilibrium ...
This paper deals with the analysis of Hamiltonian Hopf as well as saddle-center bifurcations in 4-DO...
This paper deals with the analysis of Hamiltonian Hopf as well as saddle-center bifurcations in 4-DO...
Abstract. In this work, we focus on a Hamiltonian system with two degrees of freedom whose normal fo...
In the dynamical systems the study of the vicinity and the stability of a periodic solution begins u...
This paper is concerned with bifurcation and stability problems for a one parameter family of T-peri...