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2 votes
0 answers
145 views

Picard group of the category of numerical motives

Is anything known about the Picard group of $Chow_{Num}(k, \mathbb{F}_{p})$ (numerical Chow motives with $\mathbb{F}_{p}-$coefficients)? Perhaps the Picard groups of some other categories of pure ...
user156965's user avatar
1 vote
0 answers
178 views

$G_m$-cohomology of a motif (that corresponds to a stack?)

As in the question For a G-variety, what could one say about the motif of the corresponding simplicial variety I am in the following situation: $G$ is an algerbraic group, and X is a smooth $G$-...
Mikhail Bondarko's user avatar
2 votes
0 answers
515 views

A motivic complex

By definition, Voevodsky's motivic complex (an object of his $DM^{eff}_-$) is a complex of sheaves with transfers whose cohomology sheaves are homotopy invariant. Now, I consider the complex (of ...
Mikhail Bondarko's user avatar