Within the qualitative approach to the study of finite particle quantum systems different possible ways of the generalization of Hamiltonian monodromy are discussed. It is demonstrated how several simple integrable models like nonlinearly coupled resonant oscillators, or coupled rotators, lead to physically natural generalizations of the monodromy concept. Fractional monodromy, bidromy, and the monodromy in the case of multi-valued energy-momentum maps are briefly reviewed
The date of receipt and acceptance will be inserted by the editor Abstract: The uncovering of the ro...
A Hamiltonian system is said to have nontrivial monodromy if its fundamental action-angle loops do n...
Almost everything that happens in classical mechanics also shows up in quantum mechanics when we kno...
Author Institution: Universite du Littoral, UMR 8101 du CNRS, 59140 Dunkerque,; FranceQualitative th...
The notion of monodromy was introduced by J.J. Duistermaat as the first obstruction to the existence...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle ...
The word \u27monodromy\u27 means \u27once around a course\u27, and it refers to changes that might o...
The uncovering of the role of monodromy in integrable Hamiltonian fibrations has been one of the maj...
A system is said to have monodromy if, when we carry the system around a closed circuit, it does not...
Abstract: The uncovering of the role of monodromy in integrable Hamiltonian fibra-tions has been one...
Using modern tools from the geometric theory of Hamiltonian systems it is shown that electronic exci...
We present a 1-parameter family of systems with fractional monodromy and adiabatic separation of mot...
International audienceFractional Hamiltonian monodromy is a generalization of the notion of Hamilton...
The date of receipt and acceptance will be inserted by the editor Abstract: The uncovering of the ro...
A Hamiltonian system is said to have nontrivial monodromy if its fundamental action-angle loops do n...
Almost everything that happens in classical mechanics also shows up in quantum mechanics when we kno...
Author Institution: Universite du Littoral, UMR 8101 du CNRS, 59140 Dunkerque,; FranceQualitative th...
The notion of monodromy was introduced by J.J. Duistermaat as the first obstruction to the existence...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle ...
The word \u27monodromy\u27 means \u27once around a course\u27, and it refers to changes that might o...
The uncovering of the role of monodromy in integrable Hamiltonian fibrations has been one of the maj...
A system is said to have monodromy if, when we carry the system around a closed circuit, it does not...
Abstract: The uncovering of the role of monodromy in integrable Hamiltonian fibra-tions has been one...
Using modern tools from the geometric theory of Hamiltonian systems it is shown that electronic exci...
We present a 1-parameter family of systems with fractional monodromy and adiabatic separation of mot...
International audienceFractional Hamiltonian monodromy is a generalization of the notion of Hamilton...
The date of receipt and acceptance will be inserted by the editor Abstract: The uncovering of the ro...
A Hamiltonian system is said to have nontrivial monodromy if its fundamental action-angle loops do n...
Almost everything that happens in classical mechanics also shows up in quantum mechanics when we kno...