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A class of differential quadratic algebras and their symmetries

Landi, Giovanni
•
PAGANI, CHIARA
2018
  • journal article

Periodico
JOURNAL OF NONCOMMUTATIVE GEOMETRY
Abstract
We study a multi-parametric family of quadratic algebras in four generators, which includes coordinate algebras of noncommutative four-planes and, as quotient algebras, noncommutative three-spheres. Particular subfamilies comprise Sklyanin algebras and Connes--Dubois-Violette planes.cWe determine quantum groups of symmetries for the general algebras and construct finite-dimensional covariant differential calculi.
DOI
10.4171/JNCG/313
WOS
WOS:000453796600008
Archivio
http://hdl.handle.net/11368/2935335
info:eu-repo/semantics/altIdentifier/scopus/2-s2.0-85061337286
https://www.ems-ph.org/journals/show_abstract.php?issn=1661-6952&vol=12&iss=4&rank=8
Diritti
closed access
license:copyright editore
FVG url
https://arts.units.it/request-item?handle=11368/2935335
Soggetti
  • Quadratic algebra

  • noncommutative planes...

  • covariant differentia...

  • bialgebras and quantu...

  • Sklyanin algebras

Web of Science© citazioni
0
Data di acquisizione
Mar 25, 2024
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