Publications and preprints of Giulia Saccà
with L. Flapan, E. Macrì, and K. O'Grady, The geometry of antisymplectic involutions, II, submitted. arXiv:2309.02238
with E. Arbarello, Singularities of Bridgeland moduli spaces for K3 categories: an update, submitted. arXiv:2307.07789
Moduli spaces on Kuznetsov components are Irreducible Symplectic Varieties, submitted. arXiv:2304.02609
with G. Ancona, M. Cavicchi, and R. Laterveer, Relative and absolute Lefschetz standard conjectures for some Lagrangian fibrations, submitted. arXiv:2304.00978
with L. Flapan, E. Macrì, and K. O'Grady, The geometry of antisymplectic involutions, I, Math. Z. (2022) 300:3457-3495
Birational geometry of the intermediate Jacobian fibration of a cubic
fourfold, with an appendix by C. Voisin, Geom. Topology 27-4 (2023), 1479-1538. DOI 10.2140/gt.2023.27.1479
with M. de Cataldo and A. Rapagnetta, The Hodge numbers of O'Grady 10 via Ngô strings, Journal Math. Pures Appl. (9), 156, 2001
with K. Hulek and R. Laza, A note on the Euler number of OG10, Mat. Contemp. 47 (2020), 151-170. arxiv
with J. Kollár, R. Laza, and C. Voisin, Degeneration of Calabi-Yau and hyperk\"ahler manifolds, Ann. Inst. Four, 68 (2018), no. 7, 2837-2882.
with G. Mongardi and A. Rapagnetta, The Hodge diamond of O'Grady's 6-dimensional example, Compositio Mathematica, 54 (2018), no. 5, 984-1013
with R. Laza, and C. Voisin, A hyper-Kähler compactification of the Intermediate Jacobian fibration associated to a cubic fourfold, Acta Mathematica, 218:1 (2017), 55-135
with E. Arbarello, A. Bruno, and G. Farkas, Explicit Brill-Noether-Petri general curves, Comment. Math. Helv. 91 (2016), no. 3, 477-491
with E. Arbarello, Singularities of moduli spaces of sheaves on K3 surfaces and Nakajima quiver varieties, Adv. Math. 329 (2018), 649-703 arxiv
Relative compactified Jacobians of linear systems on Enriques surfaces, Trans. AMS, Vol. 371, no. 11 (2019), Pages 7791-7843
with E. Arbarello, and A. Ferretti, Relative Prym varieties associated to the double cover of Enriques surfaces, J. Differential Geom. 100 (2015), no. 2, p. 191-250.