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Type: Article
Higher Nash blowups of normal toric varieties in prime characteristic
Abstract:
We prove that the higher Nash blowup of a normal toric variety defined over a field of positive characteristic is an isomorphism if and only if it is non-singular. We also extend a result by R. Toh-Yama which shows that higher Nash blowups do not give a one-step resolution of certain toric surface. These results were previously known only in characteristic zero.
We prove that the higher Nash blowup of a normal toric variety defined over a field of positive characteristic is an isomorphism if and only if it is non-singular. We also extend a result by R. Toh-Yama which shows that higher Nash blowups do not give a one-step resolution of certain toric surface. These results were previously known only in characteristic zero.
Keywords: Algebraic geometry||Birational geometry||Global theory and resolution of singularities (algebro-geometric aspects)
MSC: 14E15 (14B05 14M25)
Journal: Tohoku Mathematical Journal (2)
ISSN: 2186-585X
Year: 2021
Volume: 73
Number: 3
Pages: 449-462



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