Knop F, Van Steirteghem B (2006)
Publication Language: English
Publication Status: Published
Publication Type: Journal article, Original article
Publication year: 2006
Publisher: Springer Verlag (Germany)
Book Volume: 11
Pages Range: 495-516
Journal Issue: 3
DOI: 10.1007/s00031-005-1116-3
Let G be a complex reductive group. A normal G-variety X is called spherical if a Borel subgroup of G has a dense orbit in X. Of particular interest are spherical varieties which are smooth and affine since they form local models for multiplicity free Hamiltonian K-manifolds, K a maximal compact subgroup of G. In this paper, we classify all smooth affine spherical varieties up to coverings, central tori, and C-x-fibrations.
APA:
Knop, F., & Van Steirteghem, B. (2006). Classification of smooth affine spherical varieties. Transformation Groups, 11(3), 495-516. https://doi.org/10.1007/s00031-005-1116-3
MLA:
Knop, Friedrich, and Bart Van Steirteghem. "Classification of smooth affine spherical varieties." Transformation Groups 11.3 (2006): 495-516.
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