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Type: Article
On the homogenized enveloping algebra of lie algebra sl (2, c) II
Abstract:
In a previous paper, we studied the homogenized enveloping algebra of the Lie algebra sl(2, C) and the homogenized Verma modules. The aim of this paper is to study the homogenization O-B of the Bernstein-Gelfand-Gelfand category O of sl(2, C), and to apply the ideas developed jointly with J. Mondrag ' on in our work on Groebner basis algebras, to give the relations between the categories O-B and O as well as, between the derived categories D-b(O-B) and D-b(O).
In a previous paper, we studied the homogenized enveloping algebra of the Lie algebra sl(2, C) and the homogenized Verma modules. The aim of this paper is to study the homogenization O-B of the Bernstein-Gelfand-Gelfand category O of sl(2, C), and to apply the ideas developed jointly with J. Mondrag ' on in our work on Groebner basis algebras, to give the relations between the categories O-B and O as well as, between the derived categories D-b(O-B) and D-b(O).
Journal: Glasgow Mathematical Journal
ISSN: 1469-509X
Year: 2016
Volume: 59
Number: 1
Pages: 189-219
Revision: 1



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