Add to ORKGAbstract. We prove the existence of fractional monodromy for two degree of freedom integrable Hamiltonian systems with one-parameter families of curled tori under certain general conditions. We describe the action coordinates of such systems near curled tori and we show how to compute fractional mon-odromy using the notion of the rotation number. 1. Introduction. We consider two degree of freedom integrable Hamiltonia
International audienceThe monodromy of torus bundles associated with completely integrable systems c...
In this paper, Hamiltonian monodromy is addressed from the point of view of geometric quantization...
A 2n-dimensional completely integrable system gives rise to a singular fibration whose generic fiber...
The uncovering of the role of monodromy in integrable Hamiltonian fibrations has been one of the maj...
Abstract: The uncovering of the role of monodromy in integrable Hamiltonian fibra-tions has been one...
The date of receipt and acceptance will be inserted by the editor Abstract: The uncovering of the ro...
The notion of fractional monodromy was introduced by Nekhoroshev, Sadovskií and Zhilinskií as a gene...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
International audienceFractional Hamiltonian monodromy is a generalization of the notion of Hamilton...
The notion of monodromy was introduced by J.J. Duistermaat as the first obstruction to the existence...
In this work, several problems in the field of Hamiltonian dynamics are studied. Chapter 1 is a shor...
The monodromy of torus bundles associated to completely integrable systems can be computed using geo...
International audienceThe monodromy of torus bundles associated with completely integrable systems c...
In this paper, Hamiltonian monodromy is addressed from the point of view of geometric quantization...
A 2n-dimensional completely integrable system gives rise to a singular fibration whose generic fiber...
The uncovering of the role of monodromy in integrable Hamiltonian fibrations has been one of the maj...
Abstract: The uncovering of the role of monodromy in integrable Hamiltonian fibra-tions has been one...
The date of receipt and acceptance will be inserted by the editor Abstract: The uncovering of the ro...
The notion of fractional monodromy was introduced by Nekhoroshev, Sadovskií and Zhilinskií as a gene...
In the context of integrable Hamiltonian systems, the notion of monodromy goes back to Duistermaat, ...
International audienceFractional Hamiltonian monodromy is a generalization of the notion of Hamilton...
The notion of monodromy was introduced by J.J. Duistermaat as the first obstruction to the existence...
In this work, several problems in the field of Hamiltonian dynamics are studied. Chapter 1 is a shor...
The monodromy of torus bundles associated to completely integrable systems can be computed using geo...
International audienceThe monodromy of torus bundles associated with completely integrable systems c...
In this paper, Hamiltonian monodromy is addressed from the point of view of geometric quantization...
A 2n-dimensional completely integrable system gives rise to a singular fibration whose generic fiber...