E. Carlini, L. Chiantini, A. V. Geramita
Published 2008-01-28Version 1
We ask when certain complete intersections of codimension $r$ can lie on a generic hypersurface in $\PP^n$. We give a complete answer to this question when $2r \leq n+2$ in terms of the degrees of the hypersurfaces and of the degrees of the generators of the complete intersection.
The Zariski-Lipman conjecture for complete intersections
Hilbert schemes of fat r-planes and triviality of Chow groups of complete intersections
On the Jacobian ring of a complete intersection
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