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1. A review on coisotropic reduction in symplectic, cosymplectic, contact and co-contact Hamiltonian systems.

Author

de León, Manuel and Izquierdo-López, Rubén

Subjects
*HAMILTONIAN systems, *SYMPLECTIC manifolds, *GEOMETRY, *SUBMANIFOLDS, *PHASE space
Abstract

In this paper we study coisotropic reduction in different types of dynamics according to the geometry of the corresponding phase space. The relevance of coisotropic reduction is motivated by the fact that these dynamics can always be interpreted as Lagrangian or Legendrian submanifolds. Furthermore, Lagrangian or Legendrian submanifolds can be reduced by a coisotropic one. [ABSTRACT FROM AUTHOR]

Published
2024
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