1 citations · 1 across the 6 of their papers we have counts for
6 papers
Derived categories of Gushel-Mukai surfaces and Fano fourfolds of K3 type
Yulieth Prieto-Montañez, Ian Selvaggi
We prove that very general, dual Gushel-Mukai surfaces are not isomorphic, though derived and L-equivalent. We use this result to study two semiorthogonal decompositions for a fami…
On Hyperkähler manifolds of K3-type with large Picard number
Yulieth Prieto-Montañez
Inspired by well-known examples of hyperkähler manifolds, we show that any hyperkähler manifold of K3-type with Picard number is always isomorphic to a mo…
Anti-symplectic involutions on moduli spaces of sheaves on K3 surfaces via auto-equivalences
Daniele Faenzi, Grégoire Menet, Yulieth Prieto-Montañez
We provide new examples of anti-symplectic involutions on moduli spaces of stable sheaves on K3 surfaces. These involutions are constructed through (anti) autoequivalences of the b…
On strictly elliptic K3 surfaces and del Pezzo surfaces
Paola Comparin, Pedro Montero, Yulieth Prieto-Montañez +1
This article primarily aims at classifying, on certain K3 surfaces, the elliptic fibrations induced by conic bundles on smooth del Pezzo surfaces. The key geometric tool employed i…
Generalized Shioda--Inose structures of order 3
Alice Garbagnati, Yulieth Prieto Montañez
A Shioda--Inose structure is a geometric construction which associates to an Abelian surface a projective K3 surface in such a way that their transcendental lattices are isometric.…
On symplectic birational self-maps of projective hyperkähler manifolds of K3-type
Yajnaseni Dutta, Dominique Mattei, Yulieth Prieto-Montañez
We prove that projective hyperkähler manifolds of K3-type admitting a non-trivial symplectic birational self-map of finite order are isomorphic to moduli spaces of stable (…