Add to ORKGRecently, Corvaja and Zannier obtained an extension of the Subspace Theorem with arbitrary homogeneo...
In this note we describe a quintic hypersurface in \(P^4\) with 130 ordinary double points. This hyp...
Abstract. We present a polynomial partitioning theorem for finite sets of points in the real locus o...
In this paper the codimension of the complement to the set of factorial hypersurfaces of degree $d$ ...
We prove the factoriality of a nodal hypersurface in P4 of de-gree d that has at most 2(d − 1)2/3 si...
Let $V\subset \bold P^4$ be a reduced and irreducible hypersurface of degree $k\geq 3$, whose sing...
Let $V\subset \bold P^5$ be a reduced and irreducible threefold of degree $s$, complete intersecti...
Let X be a projective variety with isolated singularities, complete intersection of a smooth hypers...
We prove that for n = 5, 6, 7 a nodal hypersurface of degree n in P-4 is factorial if it has at most...
For any integers $d,n \geq 2$, let $X \subset \mathbb{P}^{n}$ be a non-singular hypersurface of deg...
In previous work we designed an efficient procedure that finds an algebraic sample point for each co...
For a Fano hypersurface in P^n, the derived category decomposes into an exceptional collection and a...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2011.Cataloged from PD...
In this work, we study the maximum number of F_q-rational points on a hypersurface of P^n . Given t...
1. Teil: Bekannte Konstruktionen. Die vorliegende Arbeit gibt zunächst einen ausführlichen Überbli...
Recently, Corvaja and Zannier obtained an extension of the Subspace Theorem with arbitrary homogeneo...
In this note we describe a quintic hypersurface in \(P^4\) with 130 ordinary double points. This hyp...
Abstract. We present a polynomial partitioning theorem for finite sets of points in the real locus o...
In this paper the codimension of the complement to the set of factorial hypersurfaces of degree $d$ ...
We prove the factoriality of a nodal hypersurface in P4 of de-gree d that has at most 2(d − 1)2/3 si...
Let $V\subset \bold P^4$ be a reduced and irreducible hypersurface of degree $k\geq 3$, whose sing...
Let $V\subset \bold P^5$ be a reduced and irreducible threefold of degree $s$, complete intersecti...
Let X be a projective variety with isolated singularities, complete intersection of a smooth hypers...
We prove that for n = 5, 6, 7 a nodal hypersurface of degree n in P-4 is factorial if it has at most...
For any integers $d,n \geq 2$, let $X \subset \mathbb{P}^{n}$ be a non-singular hypersurface of deg...
In previous work we designed an efficient procedure that finds an algebraic sample point for each co...
For a Fano hypersurface in P^n, the derived category decomposes into an exceptional collection and a...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2011.Cataloged from PD...
In this work, we study the maximum number of F_q-rational points on a hypersurface of P^n . Given t...
1. Teil: Bekannte Konstruktionen. Die vorliegende Arbeit gibt zunächst einen ausführlichen Überbli...
Recently, Corvaja and Zannier obtained an extension of the Subspace Theorem with arbitrary homogeneo...
In this note we describe a quintic hypersurface in \(P^4\) with 130 ordinary double points. This hyp...
Abstract. We present a polynomial partitioning theorem for finite sets of points in the real locus o...