Abstract
We prove that for a Hamiltonian system on a cotangent bundle that is Liouville-integrable and has monodromy the vector of Maslov indices is an eigenvector of the monodromy matrix with eigenvalue 1. As a corollary, the resulting restrictions on the monodromy matrix are derived.
Translated title of the contribution | Maslov indices and monodromy |
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Original language | English |
Pages (from-to) | L443 - L447 |
Journal | Journal of Physics A: Mathematical and General |
Volume | 38 (24) |
Publication status | Published - 17 Jun 2005 |
Bibliographical note
Publisher: IOP Publishing LtdOther identifier: IDS Number: 947WJ