Add to ORKGDedicated to Rob Lazarsfeld on the occasion of his sixtieth birthday, with warmth and gratitude. ABSTRACT. We prove a few cases of a conjecture on the invariance of cohomological support loci under derived equivalence by establishing a concrete connection with the re-lated problem of the invariance of Hodge numbers. We use the main case in order to study the derived behavior of fibrations over curves. 1
We study a pair of Calabi-Yau threefolds X and M, fibered in non-principally polarized Abelian surfa...
This is loosely a continuation of the author's previous paper arXiv:1802.09496. In the first part, g...
Thesis (Ph.D.)--University of Washington, 2021This document consists of three mathematically indepen...
We prove a few cases of a conjecture on the invariance of cohomological support loci under derived e...
In this talk we study the behavior of special classes of fibrations onto normal projective varieties...
The purpose of this note is to propose and motivate a conjecture on the behavior of cohomological su...
AbstractIn this article we prove derived invariance of Hochschild–Mitchell homology and cohomology a...
We study the behavior of cohomological support loci of the canonical bundle under derived equivalenc...
We prove that the bounded derived category of coherent sheaves reconstructs the isomorphism classes ...
This is a report on joint work with Martin Olsson. I will review the basic results on equivalences o...
Abstract. In this notes we start with the basic definitions of derived cate-gories, derived functors...
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...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
We introduce a new method for "twisting" relative equivalences of derived categories of sheaves on t...
We study a pair of Calabi-Yau threefolds X and M, fibered in non-principally polarized Abelian surfa...
This is loosely a continuation of the author's previous paper arXiv:1802.09496. In the first part, g...
Thesis (Ph.D.)--University of Washington, 2021This document consists of three mathematically indepen...
We prove a few cases of a conjecture on the invariance of cohomological support loci under derived e...
In this talk we study the behavior of special classes of fibrations onto normal projective varieties...
The purpose of this note is to propose and motivate a conjecture on the behavior of cohomological su...
AbstractIn this article we prove derived invariance of Hochschild–Mitchell homology and cohomology a...
We study the behavior of cohomological support loci of the canonical bundle under derived equivalenc...
We prove that the bounded derived category of coherent sheaves reconstructs the isomorphism classes ...
This is a report on joint work with Martin Olsson. I will review the basic results on equivalences o...
Abstract. In this notes we start with the basic definitions of derived cate-gories, derived functors...
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...
We show the derived invariance of various geometric invariants of smooth complex projective varieti...
We introduce a new method for "twisting" relative equivalences of derived categories of sheaves on t...
We study a pair of Calabi-Yau threefolds X and M, fibered in non-principally polarized Abelian surfa...
This is loosely a continuation of the author's previous paper arXiv:1802.09496. In the first part, g...
Thesis (Ph.D.)--University of Washington, 2021This document consists of three mathematically indepen...