We prove that Lagrangian fibrations on projective hyper-K\ue4hler 2n-folds with maximal Mumford-Tate group satisfy Matsushita's conjecture, namely the generic rank of the period map for the fibers of such a fibration is either 0 or maximal (i.e., n). We establish for this a universal property of the Kuga-Satake variety associated to a K3-type Hodge structure with maximal Mumford-Tate group
We develop and utilize p-adic Hodge theory in families in the context of local-global aspects of the...
In this thesis we study the topology and geometry of hyperkähler quotients, as well as some related...
The variety of all smooth hypersurfaces of given degree and dimension has the Fermat hypersurface as...
Abstract. Let f: X → S be a Lagrangian fibration between projective varieties. We prove that Rif∗OX ...
Let k be a field and let Ω be a universal domain over k. Let f: X → S be a dominant morphism defined...
International audienceWe study the generalized Franchetta conjecture for holomorphic symplectic vari...
International audienceWe study algebraic cycles on moduli spaces F h of h-polarized hyperkähler mani...
We show that a general ordinary Gushel-Mukai (GM) threefold $X$ is reconstructed from the Kuznetsov...
In this thesis we study the topology and geometry of hyperkähler quotients, as well as some related ...
International audienceMukai proved that most prime Fano fourfolds of degree 10 and index 2 are conta...
Fu L, Laterveer R, Vial C, Shen M. The generalized Franchetta conjecture for some hyper-Kahler varie...
AbstractWe prove results about the intersection of the p-rank strata and the boundary of the moduli ...
We show that a general ordinary Gushel-Mukai(GM) threefold $X$ is reconstructed from the Kuznetsov c...
peer reviewedLet X be a smooth Fano variety and Ku(X) its Kuznetsov component. A Torelli theorem for...
In this note we build on the arguments of van Geemen and Voisin to prove a conjecture of Matsushita ...
We develop and utilize p-adic Hodge theory in families in the context of local-global aspects of the...
In this thesis we study the topology and geometry of hyperkähler quotients, as well as some related...
The variety of all smooth hypersurfaces of given degree and dimension has the Fermat hypersurface as...
Abstract. Let f: X → S be a Lagrangian fibration between projective varieties. We prove that Rif∗OX ...
Let k be a field and let Ω be a universal domain over k. Let f: X → S be a dominant morphism defined...
International audienceWe study the generalized Franchetta conjecture for holomorphic symplectic vari...
International audienceWe study algebraic cycles on moduli spaces F h of h-polarized hyperkähler mani...
We show that a general ordinary Gushel-Mukai (GM) threefold $X$ is reconstructed from the Kuznetsov...
In this thesis we study the topology and geometry of hyperkähler quotients, as well as some related ...
International audienceMukai proved that most prime Fano fourfolds of degree 10 and index 2 are conta...
Fu L, Laterveer R, Vial C, Shen M. The generalized Franchetta conjecture for some hyper-Kahler varie...
AbstractWe prove results about the intersection of the p-rank strata and the boundary of the moduli ...
We show that a general ordinary Gushel-Mukai(GM) threefold $X$ is reconstructed from the Kuznetsov c...
peer reviewedLet X be a smooth Fano variety and Ku(X) its Kuznetsov component. A Torelli theorem for...
In this note we build on the arguments of van Geemen and Voisin to prove a conjecture of Matsushita ...
We develop and utilize p-adic Hodge theory in families in the context of local-global aspects of the...
In this thesis we study the topology and geometry of hyperkähler quotients, as well as some related...
The variety of all smooth hypersurfaces of given degree and dimension has the Fermat hypersurface as...