Induced and coinduced Banach Lie-Poisson spaces and integrability
Odzijewicz, Anatol; Ratiu, Tudor S.
2008

Files

Abstract

The Poisson induction and coinduction procedures are used to construct Banach Lie-Poisson spaces as well as related systems of integrals in involution. This general method applied to the Banach Lie-Poisson space of trace class operators leads to infinite Hamiltonian systems of k-diagonal trace class operators which have infinitely many integrals. The bidiagonal case is investigated in detail. (C) 2008 Elsevier Inc. All rights reserved.

Details

Title Induced and coinduced Banach Lie-Poisson spaces and integrability
Author(s) Odzijewicz, Anatol ; Ratiu, Tudor S.
Published in Journal Of Functional Analysis
Volume 255
Pages 1225-1272
Date 2008
ISSN 0022-1236
Keywords
DOI https://doi.org/10.1016/j.jfa.2008.06.001
Other identifier(s) View record in Web of Science
Laboratories CAG2
Record Appears in Scientific production and competences > SB - School of Basic Sciences > SB Archives > CAG2 - Chair of Algebraic Geometry (closed)
Peer-reviewed publications
Work produced at EPFL
Journal Articles
Published
Record creation date 2010-11-30

Actions

Preview