CINECA IRIS Institutional Research Information System
IRIS è la soluzione IT che facilita la raccolta e la gestione dei dati relativi alle attività e ai prodotti della ricerca. Fornisce a ricercatori, amministratori e valutatori gli strumenti per monitorare i risultati della ricerca, aumentarne la visibilità e allocare in modo efficace le risorse disponibili.
EnglishIn this paper we prove: 1) In characteristic p > 0 every simplicial toric affine or projective variety with full parametrization is a set-theoretic complete intersection. This extends previous results by R. Hartshorne (1979) and T. T. Moh (1985). 2) In any characteristic, every simplicial toric affine or projective variety with full parametrization is an almost set-theoretic complete intersection. This extends previous known results by M. Barile and M. Morales (1998) and A. Thoma (to appear). 3) In any characteristic, every simplicial toric affine or projective variety of codimension two is an almost set-theoretic complete intersection. Moreover the proofs are constructive and the equations we find are binomial ones.
Scheda prodotto non validato
Attenzione! I dati visualizzati non sono stati sottoposti a validazione da parte dell'ateneo
| Titolo: | On simplicial toric varieties which are set-theoretic complete intersections | |
| Autori: | ||
| Data di pubblicazione: | 2000 | |
| Rivista: | ||
| Abstract: | In this paper we prove: 1) In characteristic p > 0 every simplicial toric affine or projective variety with full parametrization is a set-theoretic complete intersection. This extends previous results by R. Hartshorne (1979) and T. T. Moh (1985). 2) In any characteristic, every simplicial toric affine or projective variety with full parametrization is an almost set-theoretic complete intersection. This extends previous known results by M. Barile and M. Morales (1998) and A. Thoma (to appear). 3) In any characteristic, every simplicial toric affine or projective variety of codimension two is an almost set-theoretic complete intersection. Moreover the proofs are constructive and the equations we find are binomial ones. | |
| Handle: | http://hdl.handle.net/11586/72841 | |
| Appare nelle tipologie: | 1.1 Articolo in rivista |
File in questo prodotto:
http://hdl.handle.net/11586/72841
Copyright © 2021