activity
20072017
most citedInfinitesimal Derived Torelli Theorem for K3 surfaces

19 citations · 43 across the 5 of their papers we have counts for

collaborators

8 papers

math.AG2017★ 1 cited

Rigid hyperholomorphic sheaves remain rigid along twistor deformations of the underlying hyparkahler manifold

Eyal Markman, Sukhendu Mehrotra, Misha Verbitsky

Let S be a K3 surface and M a smooth and projective 2n-dimensional moduli space of stable coherent sheaves on S. Over M x M there exists a rank 2n-2 reflexive hyperholomorphic shea…

math.AG2016

Automorphisms of the generalized quot schemes

Indranil Biswas, Sukhendu Mehrotra

Given a compact connected Riemann surface of genus , and integers , and , in \cite{BDHW}, a generalized quot scheme ${\mathcal Q}_X(r,d_p,…

math.AG2015★ 17 cited

Integral Transforms and Deformations of K3 Surfaces

Eyal Markman, Sukhendu Mehrotra

Let X be a K3 surface and M a smooth and projective moduli space of stable sheaves on X of Mukai vector v. A universal sheaf U over X x M induces an integral transform F from the d…

math.AG2013★ 3 cited

A global Torelli theorem for rigid hyperholomorphic sheaves

Eyal Markman, Sukhendu Mehrotra

We prove a global Torelli theorem for the moduli space of marked triples (X,m,A), consisting of an irreducible holomorphic symplectic manifold X, a marking m of its second integral…

math.AG2011

Hilbert schemes of K3 surfaces are dense in moduli

Eyal Markman, Sukhendu Mehrotra

We prove that the locus of Hilbert schemes of n points on a projective K3 surface is dense in the moduli space of irreducible holomorphic symplectic manifolds of that deformation t…

math.AG2009

A categorical invariant for cubic threefolds

Marcello Bernardara, Emanuele Macri, Sukhendu Mehrotra +1

We prove a categorical version of the Torelli theorem for cubic threefolds. More precisely, we show that the non-trivial part of a semi-orthogonal decomposition of the derived cate…

math.AG2008★ 19 cited

Infinitesimal Derived Torelli Theorem for K3 surfaces

Emanuele Macri, Paolo Stellari, Sukhendu Mehrotra

We prove that the first order deformations of two smooth projective K3 surfaces are derived equivalent under a Fourier--Mukai transform if and only if there exists a special isomet…

math.AG2007★ 3 cited

Inducing stability conditions

Emanuele Macri, Sukhendu Mehrotra, Paolo Stellari

We study stability conditions induced by functors between triangulated categories. Given a finite group acting on a smooth projective variety we prove that the subset of invariant…