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2 votes

When is a pair of space curves that intersect (plenty) a complete intersection?

Edit. This is an answer to the original question (in which $c=1$.) I think these examples do not exist. In fact, there is the following result, that can be found in S. Diaz: Space curves that intersec …
Francesco Polizzi's user avatar
5 votes
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Looking for an inequality between Chern and Todd classes (something in style of Bogomolov-Mi...

By the formulae in [Barth-Peters-Van de Ven, Chapter V] one has, for a surface which is complete intersection of type $(d_1, \ldots, d_{n-2})$ in $\mathbb{P}^n$: $$c_1^2(X)= \big(\sum d_i-(n+1)\big)^2 …
Francesco Polizzi's user avatar
5 votes

Surface of type $(2,2)$ on the Segre cubic scroll $\mathbb{P}^1 \times \mathbb{P}^2 \subset ...

This surface $X$ satisfies $p_g(X)=q(X)=0$. Moreover, if $H_X$ is the hyperplane section, by adjunction we find $$K_X^2=2, \quad K_X H_X=-4.$$ Therefore no multiple of the canonical divisor can be eff …
Francesco Polizzi's user avatar