Invariants of hypersurface singularities in positive characteristic
β Scribed by Yousra Boubakri; Gert-Martin Greuel; Thomas Markwig
- Book ID
- 107687925
- Publisher
- Universidad Complutense de Madrid
- Year
- 2010
- Tongue
- Spanish
- Weight
- 808 KB
- Volume
- 25
- Category
- Article
- ISSN
- 1139-1138
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π SIMILAR VOLUMES
We show that a generic vector ΓΏeld on an a ne space of positive characteristic admits an invariant algebraic hypersurface. This contrasts with Joaunolou's Theorem that shows that in characteristic zero the situation is completely opposite. That is, a generic vector ΓΏeld in the complex plane does not
Denote by Rn;m the ring of invariants of m-tuples of n Γ n matrices (m; n ΒΏ 2) over an inΓΏnite base ΓΏeld K under the simultaneous conjugation action of the general linear group. When char(K) = 0, Razmyslov (Izv. Akad. Nauk SSSR Ser. Mat. 38 (1974) 723) and Procesi (Adv. Math. 19 (1976) 306) establis