Publication | Open Access
Annihilation Theorem and Separation Theorem for basic classical Lie superalgebras
27
Citations
20
References
2001
Year
Basic Classical LieLie GroupAnnihilation TheoremRepresentation TheoryRing TheoryCommutative AlgebraNon-commutative AlgebraTypical Verma ModuleQuantum AlgebraUniversal AlgebraCertain Central ElementLie TheoryLie Algebra
In this article we prove that for a basic classical Lie superalgebra the annihilator of a strongly typical Verma module is a centrally generated ideal. For a basic classical Lie superalgebra of type I we prove that the localization of the enveloping algebra by a certain central element is free over its centre.
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