Quelques espaces de modules d'intersections compl\`etes lisses qui sont quasi-projectifs
Olivier Benoist

TL;DR
This paper proves that for certain degrees, the coarse moduli space of smooth complete intersections in projective space is quasi-projective, using geometric invariant theory.
Contribution
It demonstrates the quasi-projectivity of the moduli space for smooth complete intersections with specific degrees, advancing understanding in algebraic geometry.
Findings
Moduli space is quasi-projective for certain degrees.
Uses geometric invariant theory to establish results.
Provides conditions under which the moduli space is quasi-projective.
Abstract
For some values of the degrees of the equations, we show, using geometric invariant theory, that the coarse moduli space of smooth complete intersections in P^N is quasi-projective. ----- Pour certaines valeurs des degres des equations, on montre, a l'aide de theorie geometrique des invariants, que l'espace de modules grossier des intersections completes lisses dans P^N est quasi-projectif.
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