The Luna-Vust theory of spherical embeddings
Knop F (1991)
Publication Language: English
Publication Type: Book chapter / Article in edited volumes
Publication year: 1991
Publisher: Manoj Prakashan
Edited Volumes: Proceedings of the Hyderabad Conference on Algebraic Groups
City/Town: Madras
Pages Range: 225-249
Conference Proceedings Title: Proceedings of the Hyderabad Conference on Algebraic Groups, December 1989
Event location: Hyderabad
Abstract
Let X be a homogeneous for a connected reductive group G. Luna and Vust have classified all equivariant open embeddings of X into a larger normal G-variety. This paper contains a survey of this result together with a full proof valid in any characteristic. Moreover, many other results relating to spherical embeddings are mentioned and most of them proved.
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How to cite
APA:
Knop, F. (1991). The Luna-Vust theory of spherical embeddings. In S. Ramanan (Eds.), Proceedings of the Hyderabad Conference on Algebraic Groups. (pp. 225-249). Madras: Manoj Prakashan.
MLA:
Knop, Friedrich. "The Luna-Vust theory of spherical embeddings." Proceedings of the Hyderabad Conference on Algebraic Groups. Ed. S. Ramanan, Madras: Manoj Prakashan, 1991. 225-249.
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