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dc.contributor.author
Lorand, Jonathan
dc.contributor.author
Weinstein, Alan
dc.date.accessioned
2019-11-01T13:23:31Z
dc.date.available
2017-06-11T19:28:42Z
dc.date.available
2019-11-01T13:23:31Z
dc.date.issued
2015-09-10
dc.identifier.issn
1815-0659
dc.identifier.other
10.3842/sigma.2015.072
en_US
dc.identifier.uri
http://hdl.handle.net/20.500.11850/104531
dc.identifier.doi
10.3929/ethz-b-000104531
dc.description.abstract
We give two equivalent sets of invariants which classify pairs of coisotropic subspaces of finite-dimensional Poisson vector spaces. For this it is convenient to dualize; we work with pairs of isotropic subspaces of presymplectic vector spaces. We identify ten elementary types which are the building blocks of such pairs, and we write down a matrix, invertible over Z, which takes one 10-tuple of invariants to the other.
en_US
dc.format
application/pdf
en_US
dc.language.iso
en
en_US
dc.publisher
Department of Applied Research, Institute of Mathematics of National Academy of Sciences of Ukraine
en_US
dc.rights.uri
http://creativecommons.org/licenses/by-sa/4.0/
dc.subject
Coisotropic subspace
en_US
dc.subject
Direct sum decomposition
en_US
dc.subject
Poisson vector space
en_US
dc.subject
Presymplectic vector space
en_US
dc.title
(Co)isotropic Pairs in Poisson and Presymplectic Vector Spaces
en_US
dc.type
Journal Article
dc.rights.license
Creative Commons Attribution-ShareAlike 4.0 International
ethz.journal.title
Symmetry Integrability and Geometry: Methods and Applications
ethz.journal.volume
11
en_US
ethz.journal.abbreviated
SIGMA
ethz.pages.start
072
en_US
ethz.size
10 p.
en_US
ethz.version.deposit
publishedVersion
en_US
ethz.identifier.wos
ethz.identifier.nebis
005419368
ethz.publication.place
Kiev
en_US
ethz.publication.status
published
en_US
ethz.date.deposited
2017-06-11T19:29:05Z
ethz.source
ECIT
ethz.identifier.importid
imp5936537fcac1020212
ethz.ecitpid
pub:163650
ethz.eth
yes
en_US
ethz.availability
Open access
en_US
ethz.rosetta.installDate
2017-07-13T13:42:30Z
ethz.rosetta.lastUpdated
2019-11-01T13:23:41Z
ethz.rosetta.versionExported
true
ethz.COinS
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