arXiv:math/0606387 [math.RT]AbstractReferencesReviewsResources
Embeddings of homogeneous spaces into irreducible modules
Published 2006-06-16, updated 2007-09-05Version 3
Let $G$ be a connected reductive group. We find a necessary and sufficient condition for a quasiaffine homogeneous space of $G$ to be embeddable into an irreducible $G$-module. In addition, for an affine homogeneous space we find a criterium for a closed embedding to exist
Comments: v2 8 pages, a gap in the proof is corrected, some examples are added v3 new theorem answering whether there is a closed embedding is added
Journal: J. Algebra 322 (2009), 2621-2630
Keywords: irreducible modules, quasiaffine homogeneous space, sufficient condition, connected reductive group
Tags: journal article
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