On orbit closures of spherical subgroups in flag varieties
By M. Brion. 2001
100 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4b00faa55dade632ff3c4fa5480bce1d69f9e624
How researchers see this paper
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In Discrete Mathematics and Combinatorics
- Georgios Pappas
- Michael Rapoport
- B. Smithling
- M. Brion
- Xinwen Zhu
- Kevin Tucker
- Izzet Coskun
- Sara C. Billey
In Geometry and Topology
- Georgios Pappas
- Michael Rapoport
- B. Smithling
- M. Brion
- Xinwen Zhu
- Xuhua He
- E. Viehmann
- Thomas J. Haines
In Mathematical Physics
- Georgios Pappas
- Michael Rapoport
- B. Smithling
- M. Brion
- Xinwen Zhu
- Xuhua He
- E. Viehmann
- Thomas J. Haines
Citations in the corpus
- Local models of Shimura varieties, I. Geometry and combinatorics (2010, methodology): “The goal in this approach is to relate local models to closures of orbits of parabolic subgroups in the wonderful completion; such parabolic orbit closures have been studied by Brion and others [7, 10, 11].”
- Multiplicity-free subvarieties of flag varieties (2002, background): “Moreover, V admits a flat degeneration in Fl to a reduced Cohen– Macaulay union of Schubert varieties.”