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Moduli spaces of stable objects in Enriques categories
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We study moduli spaces of stable objects in Enriques categories by exploiting their relation to moduli spaces of stable objects in associated K3 categories. In particular, we settle the nonemptiness problem for moduli spaces of stable objects in the Kuznetsov components of several interesting classes of Fano varieties, and deduce the nonemptiness of fixed loci of certain antisymplectic involutions on modular hyperk\"{a}hler varieties.
Forward citations
Cited by 5 Pith papers
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The Lichtenbaum-Quillen dimension of complex varieties
Authors define Lichtenbaum-Quillen dimension of complex varieties from K-theory stabilization and apply it to rationality obstructions and new cases of the integral Hodge conjecture.
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On two families of Enriques categories over K3 surfaces
Studies moduli spaces for two families of Enriques categories over K3 surfaces from specific threefolds, recovering classical constructions modularly and providing a criterion for Enriques categories in the appendix.
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Modular variants of p-adic fundamental sequence
Any Farey triangle corresponds to a variant of the Colmez-Fontaine fundamental lemma, with the original lemma matching the triangle (1/0, 1/1, 0/1).
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A note on stability conditions on projective spaces
A new proof of Li's theorem on geometric Bridgeland stability conditions on projective spaces is given via quotient stack restriction.
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Derived-natural automorphisms on Hilbert schemes of points on generic K3 surfaces
Characterizes involutions on Hilb^n(X) for generic K3 surface X induced by autoequivalences of D^b(X).
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