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On the Chow ring of Fano fourfolds of K3 type
Document de travail   Open Access

On the Chow ring of Fano fourfolds of K3 type

Michele Bolognesi et Robert Laterveer

Résumé

We show that a wide range of Fano varieties of K3 type, recently constructed by Bernardara, Fatighenti, Manivel and Tanturri in [6], have a multiplicative Chow-Künneth decomposition, in the sense of Shen-Vial. It follows that the Chow ring of these Fano varieties behaves like that of K3 surfaces. As a side result, we obtain some criteria for the Franchetta property of blown-up projective varieties.

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