We prove that two Enriques surfaces defined over an algebraically closed field of characteristic different from 2 are isomorphic if their Kuznetsov components are equivalent. This improves and completes our previous result joint with Nuer where the same statement is proved for generic Enriques surfaces.
A refined derived Torelli theorem for enriques surfaces, II: the non-generic case / C. Li, P. Stellari, X. Zhao. - In: MATHEMATISCHE ZEITSCHRIFT. - ISSN 0025-5874. - 300:4(2022 Apr), pp. 3527-3550. [10.1007/s00209-021-02930-4]
A refined derived Torelli theorem for enriques surfaces, II: the non-generic case
P. Stellari
Secondo
;
2022
Abstract
We prove that two Enriques surfaces defined over an algebraically closed field of characteristic different from 2 are isomorphic if their Kuznetsov components are equivalent. This improves and completes our previous result joint with Nuer where the same statement is proved for generic Enriques surfaces.File in questo prodotto:
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