In this paper we construct new smooth varieties of dimension 3 in P^6 with degree 12 =< d =< 15, and we also give different constructions for some known varieties. Moreover we determine the adjunction theoretic structure of all the varieties that we deal with.

Low degree 3-folds in $\bold P\sp 6$ / M. Bertolini, M.L. Fania. - In: MATHEMATISCHE NACHRICHTEN. - ISSN 0025-584X. - 278:1-2(2005), pp. 17-33.

Low degree 3-folds in $\bold P\sp 6$

M. Bertolini
Primo
;
2005

Abstract

In this paper we construct new smooth varieties of dimension 3 in P^6 with degree 12 =< d =< 15, and we also give different constructions for some known varieties. Moreover we determine the adjunction theoretic structure of all the varieties that we deal with.
Adjunction theory; Degeneracy loci; Special varieties
Settore MAT/03 - Geometria
2005
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/14151
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