We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:1 resonant invariant tori. We focus on the generic quasi-periodic reversible Hopf bifurcation and address the persistence problem for integrable quasi-periodic tori near the bifurcation point. Using KAM theory, we describe how the resulting invariant tori of maximal and lower dimensions are parameterized by Cantor sets
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider the perturbed quasi-periodic dynamics of a family of reversible systems with normally 1:...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
Invariant tori of integrable dynamical systems occur both in the dissipative and in the conservative...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
Persistence of invariant tori at a 1: 1 resonance in reversible systems is investigated. Both the ge...
We consider families of dynamical systems having invariant tori that carry quasi-periodic motions. O...