Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle loops defined on phase-space tori change their topological structure when the system is carried around a circuit. In an earlier paper it was shown that this topological change can occur as a result of time evolution under certain rather abstract flows in phase space. In the present paper, we show that the same topological change can occur as a result of application of ordinary forces. We also show how this dynamical phenomenon could be observed experimentally in classical or in quantum systems
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
Within the qualitative approach to the study of finite particle quantum systems different possible w...
The phenomenon of a topological monodromy in integrable Hamiltonian and nonholonomic systems is disc...
Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle ...
A Hamiltonian system is said to have nontrivial monodromy if its fundamental action-angle loops do n...
A system is said to have monodromy if, when we carry the system around a closed circuit, it does not...
In classical mechanics, one of the advanced topics is the study of action and angle variables. These...
The word \u27monodromy\u27 means \u27once around a course\u27, and it refers to changes that might o...
Almost everything that happens in classical mechanics also shows up in quantum mechanics when we kno...
Hamiltonian monodromy —a topological property of the bundle of regular tori of a static Hamiltonian ...
International audienceWe show that the concept of dynamical monodromy plays a natural fundamental ro...
We show that Hamiltonian monodromy of an integrable two degrees of freedom system with a global circ...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
Within the qualitative approach to the study of finite particle quantum systems different possible w...
The phenomenon of a topological monodromy in integrable Hamiltonian and nonholonomic systems is disc...
Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle ...
A Hamiltonian system is said to have nontrivial monodromy if its fundamental action-angle loops do n...
A system is said to have monodromy if, when we carry the system around a closed circuit, it does not...
In classical mechanics, one of the advanced topics is the study of action and angle variables. These...
The word \u27monodromy\u27 means \u27once around a course\u27, and it refers to changes that might o...
Almost everything that happens in classical mechanics also shows up in quantum mechanics when we kno...
Hamiltonian monodromy —a topological property of the bundle of regular tori of a static Hamiltonian ...
International audienceWe show that the concept of dynamical monodromy plays a natural fundamental ro...
We show that Hamiltonian monodromy of an integrable two degrees of freedom system with a global circ...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
Within the qualitative approach to the study of finite particle quantum systems different possible w...
The phenomenon of a topological monodromy in integrable Hamiltonian and nonholonomic systems is disc...