- In this paper, we give a new and simplified proof of the variational Hodge conjecture for complete intersection cycles on a hypersurface in projective space
We prove a Cayley–Bacharach type theorem for points in projective space (Formula presented.) that li...
The goal of this paper is first of all to propose a strategy to attack the generalized Hodge conject...
AbstractThe Hodge conjecture implies decidability of the question whether a given topological cycle ...
We prove an unconditional (but slightly weakened) version of the main result of [13], which was, sta...
This book is a written-up and expanded version of eight lectures on the Hodge theory of projective m...
It is well known that for a smooth, projective variety X over C the space of the coniveau filtration...
For smooth projective varieties X over C, the Hodge Conjecture states that every rational Cohomology...
Bekannte Theoreme von Carlson und Griffiths gestatten es, die Variation von Hodgestrukturen assozi...
Over the past 2O years classical Hodge theory has undergone several generalizations of great interes...
In this thesis we prove the Hodge conjecture for products of smooth projective surfaces S(_1) x S(_2...
In this paper we describe all possible reduced complete intersection sets of points on Veronese surf...
This is the announcement of a conjecture on a Hodge locus for cubic hypersurfaces.Comment: With an a...
We prove that any arithmetically Gorenstein curve on a smooth, general hypersurface of degree at le...
This book provides an introduction to a topic of central interest in transcendental algebraic geomet...
© 2014 International Press. The method of intersection spaces associates rational Poincaré complexes...
We prove a Cayley–Bacharach type theorem for points in projective space (Formula presented.) that li...
The goal of this paper is first of all to propose a strategy to attack the generalized Hodge conject...
AbstractThe Hodge conjecture implies decidability of the question whether a given topological cycle ...
We prove an unconditional (but slightly weakened) version of the main result of [13], which was, sta...
This book is a written-up and expanded version of eight lectures on the Hodge theory of projective m...
It is well known that for a smooth, projective variety X over C the space of the coniveau filtration...
For smooth projective varieties X over C, the Hodge Conjecture states that every rational Cohomology...
Bekannte Theoreme von Carlson und Griffiths gestatten es, die Variation von Hodgestrukturen assozi...
Over the past 2O years classical Hodge theory has undergone several generalizations of great interes...
In this thesis we prove the Hodge conjecture for products of smooth projective surfaces S(_1) x S(_2...
In this paper we describe all possible reduced complete intersection sets of points on Veronese surf...
This is the announcement of a conjecture on a Hodge locus for cubic hypersurfaces.Comment: With an a...
We prove that any arithmetically Gorenstein curve on a smooth, general hypersurface of degree at le...
This book provides an introduction to a topic of central interest in transcendental algebraic geomet...
© 2014 International Press. The method of intersection spaces associates rational Poincaré complexes...
We prove a Cayley–Bacharach type theorem for points in projective space (Formula presented.) that li...
The goal of this paper is first of all to propose a strategy to attack the generalized Hodge conject...
AbstractThe Hodge conjecture implies decidability of the question whether a given topological cycle ...
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