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On a base change conjecture for higher zero-cycles

Lüders, Morten



Abstract

We show the surjectivity of a restriction map for higher (0, l)-cycles for a smooth projective scheme over an excellent henselian discrete valuation ring. This gives evidence for a conjecture by Kerz, Esnault and Wittenberg saying that base change holds for such schemes in general for motivic cohomology in degrees (i, d) for fixed d being the relative dimension over the base. Furthermore, the ...

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