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(Created page with "'''Chow-Lefschetz motives''' Summary: We develop Milne's theory of Lefschetz motives for general adequate equivalence relations and over a not necessarily algebraically closed...")
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Revision as of 09:32, 24 January 2024

Chow-Lefschetz motives Summary: We develop Milne's theory of Lefschetz motives for general adequate equivalence relations and over a not necessarily algebraically closed base field. The corresponding categories turn out to enjoy all properties predicted by standard and less standard conjectures, in a stronger way: algebraic and numerical equivalences agree in this context. We also compute the Tannakian group associated to a Weil cohomology in a different and more conceptual way than Milne's case-by-case approach.

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