Classification theorem for reductive monoids over general base schemes, generalizing Vinberg and Rittatore's work over fields, with applications to orbit closures and integral models.
Dimension des fibres de S pringer affines pour les groupes
2 Pith papers cite this work. Polarity classification is still indexing.
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An updated expository survey of the geometry of Kottwitz-Viehmann varieties with an added concrete example in the SL3 case.
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Reductive monoids over general base
Classification theorem for reductive monoids over general base schemes, generalizing Vinberg and Rittatore's work over fields, with applications to orbit closures and integral models.
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An overview of the geometry of Kottwitz-Viehmann varieties
An updated expository survey of the geometry of Kottwitz-Viehmann varieties with an added concrete example in the SL3 case.