Generalized Reduction Procedure: Symplectic and Poisson Formalism

Fortschritte der Physik/Progress of Physics

Volumn 42, Issue 5, 1994, Pages 393-427

  Grabowski, J ^a   Landi, G ^a   Marmo, G ^a   Vilasi, G ^a  

^a Erwin Schrodinger International Institute for Mathematical Physics   (Austria)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84990713529     PISSN: 00158208     EISSN: 15213978     Source Type: Journal    
DOI: 10.1002/prop.2190420502     Document Type: Article

References (20)

1. The Lie structure of C* and Poisson algebras
2. Hamiltonian group action and dynamical systems of the Calogero type
3. A Generalized Reduction Procedure for Dynamical Systems
4. The Inverse Problem in the Calculus of Variations and the Geometry of the Tangent Bundle
5. Generalized Reduction Procedure and Nonlinear Nonstationary Dynamical Systems
6. Various Aspects of Integrable Hamiltonian Systems
7. Reduction of Poisson manifold
8. Classical Integrable Finite Dimensional Systems Related to Lie Algebras
9. Quantum Integrable Systems Related to Lie Algebras
10. Euler‐Poisson Equations on Lie Algebras and the N‐dimensional Heavy Rigid Body
11. Reduction Procedures for Poisson Manifolds
12. Twisted SU (2) Group. An Example of a Non Commutative Differential Calculus