CATTANEO, Andrea

CATTANEO, Andrea  

Dipartimento di Scienze Matematiche, Fisiche e Informatiche  

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Titolo Data di pubblicazione Autore(i) File
$$partial overlinepartial $$ -Complex symplectic and Calabi–Yau manifolds: Albanese map, deformations and period maps 1-gen-2018 Anthes, Ben; Cattaneo, Andrea; Rollenske, Sönke; Tomassini, Adriano
A new CY elliptic fibration and tadpole cancellation 1-gen-2011 Cacciatori, S.; Cattaneo, A.; van Geemen, L.
Almost complex manifolds from the point of view of Kodaira dimension 1-gen-2022 Cattaneo, Andrea
Almost complex parallelizable manifolds: Kodaira dimension and special structures 1-gen-2023 Cattaneo, Andrea; Nannicini, Antonella; Tomassini, Adriano
Calabi-Yau 3-folds of Borcea-Voisin type and elliptic fibrations 1-gen-2016 Cattaneo, A.; Garbagnati, A.
Calabi-Yau 4-folds of Borcea-Voisin type from F-theory 1-gen-2019 Cattaneo, A.; Garbagnati, A.; Penegini, M.
Complex symplectic structures and the partial derivative partial derivative-lemma 1-gen-2018 Cattaneo, Andrea; Tomassini, Adriano
Dolbeault-Massey triple products of low degree 1-gen-2015 Cattaneo, Andrea; Tomassini, Adriano
Families of Calabi-Yau elliptic fibrations in P(L^a + L^b + O_B) 1-gen-2018 Cattaneo, A.
Finiteness of Klein actions and real structures on compact hyperkähler manifolds 1-gen-2019 Cattaneo, A.; Fu, L.
Kodaira dimension of almost Kähler manifolds and curvature of the canonical connection 1-gen-2020 Cattaneo, A.; Nannicini, A.; Tomassini, A.
NON-SYMPLECTIC INVOLUTIONS on MANIFOLDS of K3^{[n]}-TYPE 1-gen-2021 Camere, C.; Cattaneo, A.; Cattaneo, A.
On a Lefschetz-type phenomenon for elliptic Calabi-Yaus 1-gen-2022 Fullwood, J.; Cattaneo, A.
On Kodaira dimension of almost complex 4-dimensional solvmanifolds without complex structures 1-gen-2021 Cattaneo, A.; Nannicini, A.; Tomassini, A.
On the non-symplectic involutions of the Hilbert square of a K3 surface 1-gen-2019 Boissiere, S.; Cattaneo, A.; Markushevich, D. G.; Sarti, A.
The automorphism group of the Hilbert scheme of two points on a generic projective K3 surface 1-gen-2016 Boissiere, S.; Cattaneo, A.; Nieper-Wisskirchen, M.; Sarti, A.
The degree of the tangent and secant variety to a projective surface 1-gen-2019 Cattaneo, A.