Add to ORKGLet $X$ be a projective variety over a number field $K$ (resp. over $\mathbb{C}$). Let $H$ be the sum of ``sufficiently many positive divisors'' on $X$. We show that any set of quasi-integral points (resp. any integral curve) in $X-H$ is not Zariski dense
Abstract. Let X be an algebraic variety over the algebraically closed field K and Ξ ⊆ X(K) a set of ...
Let $C \subset \mathbf{P}^3$ be an integral projective curve not contained in a quadric surface. Set...
In this dissertation, we describe a paper that improves on the conditions that imply holomorphic cur...
The Vojta’s conjecture establishes geometrical conditions on the degeneracy of the set of S-integra...
One says that an algebraic variety V defined over a field K has po-tential density of rational point...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Let\ua0X\ua0⊂ ℙn\ua0be a projective geometrically integral variety over of dimension\ua0r\ua0and deg...
Let X be a smooth quartic surface not containing lines, defined over a numberfield K. We prove that ...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Let X be a smooth quartic surface not containing lines, defined over a number field K. We prove that...
AbstractLet k be a number field with algebraic closure k¯, and let S be a finite set of primes of k,...
Let $K$ be the function field of a smooth curve over an algebraically closed field $k$. Let $X$ be a...
AbstractWe prove some new degeneracy results for integral points and entire curves on surfaces; in p...
The Vojta’s conjecture establishes geometrical conditions on the degeneracy of the set of S-integra...
Let $K$ be the function field of a smooth curve over an algebraically closed field $k$. Let $X$ be a...
Abstract. Let X be an algebraic variety over the algebraically closed field K and Ξ ⊆ X(K) a set of ...
Let $C \subset \mathbf{P}^3$ be an integral projective curve not contained in a quadric surface. Set...
In this dissertation, we describe a paper that improves on the conditions that imply holomorphic cur...
The Vojta’s conjecture establishes geometrical conditions on the degeneracy of the set of S-integra...
One says that an algebraic variety V defined over a field K has po-tential density of rational point...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Let\ua0X\ua0⊂ ℙn\ua0be a projective geometrically integral variety over of dimension\ua0r\ua0and deg...
Let X be a smooth quartic surface not containing lines, defined over a numberfield K. We prove that ...
Let $S$ be a del Pezzo surface of degree $1$ over a number field $k$. The main goal of this talk is ...
Let X be a smooth quartic surface not containing lines, defined over a number field K. We prove that...
AbstractLet k be a number field with algebraic closure k¯, and let S be a finite set of primes of k,...
Let $K$ be the function field of a smooth curve over an algebraically closed field $k$. Let $X$ be a...
AbstractWe prove some new degeneracy results for integral points and entire curves on surfaces; in p...
The Vojta’s conjecture establishes geometrical conditions on the degeneracy of the set of S-integra...
Let $K$ be the function field of a smooth curve over an algebraically closed field $k$. Let $X$ be a...
Abstract. Let X be an algebraic variety over the algebraically closed field K and Ξ ⊆ X(K) a set of ...
Let $C \subset \mathbf{P}^3$ be an integral projective curve not contained in a quadric surface. Set...
In this dissertation, we describe a paper that improves on the conditions that imply holomorphic cur...