We show the derived invariance of various geometric invariants of smooth complex projective varieties governed by the Albanese map, including the relative canonical ring and the class of the relative canonical model in a suitable variant of the Grothendieck ring of varieties. Then we derive some applications to the derived invariance of Hodge numbers
In this thesis we construct a modified version of Karoubi's relative Chern character for smooth vari...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
In this talk we study the behavior of special classes of fibrations onto normal projective varieties...
Let $a_X : X ightarrow mathrm{Alb} X$ be the Albanese map of a smooth complex projective variety. ...
We prove a few cases of a conjecture on the invariance of cohomological support loci under derived e...
Abstract. We develop a Hodge theory for relative simple normal cross-ing varieties over an Artinian ...
Abstract. For smooth manifolds, Atiyah and Meyer studied contributions of monodromy to usual signatu...
Abstract. Given a smooth complex projective variety X, a line bundle L of X and v ∈ H1(OX), we say t...
Dedicated to Rob Lazarsfeld on the occasion of his sixtieth birthday, with warmth and gratitude. ABS...
In this thesis we give a modified construction of Karoubi's relative Chern character for smooth vari...
We study the behavior of cohomological support loci of the canonical bundle under derived equivalenc...
We develop the theory of Griffiths period map, which relates the classification of smooth projective...
In this thesis we construct a modified version of Karoubi's relative Chern character for smooth vari...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
In this talk we study the behavior of special classes of fibrations onto normal projective varieties...
Let $a_X : X ightarrow mathrm{Alb} X$ be the Albanese map of a smooth complex projective variety. ...
We prove a few cases of a conjecture on the invariance of cohomological support loci under derived e...
Abstract. We develop a Hodge theory for relative simple normal cross-ing varieties over an Artinian ...
Abstract. For smooth manifolds, Atiyah and Meyer studied contributions of monodromy to usual signatu...
Abstract. Given a smooth complex projective variety X, a line bundle L of X and v ∈ H1(OX), we say t...
Dedicated to Rob Lazarsfeld on the occasion of his sixtieth birthday, with warmth and gratitude. ABS...
In this thesis we give a modified construction of Karoubi's relative Chern character for smooth vari...
We study the behavior of cohomological support loci of the canonical bundle under derived equivalenc...
We develop the theory of Griffiths period map, which relates the classification of smooth projective...
In this thesis we construct a modified version of Karoubi's relative Chern character for smooth vari...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...
This thesis consists of two independent parts.In a first part, we show that the Fourier-Mukai pair (...