In this article we classify all the smooth threefolds in P^5 with an apparent quadruple point provided that the family of its 4-secant lines is an irreducible (first order) congruence. This is sufficient to conclude the classification of all the smooth codimension two varieties in P^n with one apparent (n - 1)-point and with irreducible family of (n - 1)-secant lines.

Threefolds in P^5 with one apparent quadruple point

DE POI, Pietro
2003-01-01

Abstract

In this article we classify all the smooth threefolds in P^5 with an apparent quadruple point provided that the family of its 4-secant lines is an irreducible (first order) congruence. This is sufficient to conclude the classification of all the smooth codimension two varieties in P^n with one apparent (n - 1)-point and with irreducible family of (n - 1)-secant lines.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11390/669837
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