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Integrable Systems in Cosymplectic Geometry by Jovanovic, Bozidar; Lukic, Katarina is a scholarly article available to read on EtoBox.

What is Integrable Systems in Cosymplectic Geometry about?

Motivated by the time-dependent Hamiltonian dynamics, we extend the notion of Arnold-Liouville and noncommutative integrability of Hamiltonian systems on symplectic manifolds to that on cosymplectic manifolds. We prove a variant of the non-commutative integrability for evaluation and Reeb vector fields on cosymplectic manifolds and provide a construction of cosymplectic action-angle variables.

Author

Jovanovic, Bozidar; Lukic, Katarina

Published

2022

Language

EN