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Showing 1 to 5 of 5 for “"Motivic Cohomology"”.

  1. Motivic complexes and the K-theory of automorphisms

    It has long been suspected that the conjectural motivic cohomology groups of a smooth variety X are related to the algebraic K-groups of X. Explicitly, it is expected that there is a spectral sequence whose terms are the motivic cohomology groups of X which converges to the algebraic K-groups of X. …

    uiuc Repository record for Motivic complexes and the K-theory of automorphisms (opens in a new tab)

  2. Automorphisms and symbols in K(,2)

    … K-theory today is devoted to the search for ""motivic cohomology."" This hoped-for cohomology theory of algebraic geometry should be analogous to the known singular homology groups of topology. In this work we consider Goodwillie and Lichtenbaum's candidate for motivic cohomology. For R a …

    uiuc Repository record for Automorphisms and symbols in K(,2) (opens in a new tab)

  3. Torsors over Simplicial Schemes

    … basic results about the resulting non-abelian cohomology invariant, including an exact sequence associated to a central extension of sheaves of groups, as well as a characterization of the second sheaf cohomology group of BG with coefficients in a sheaf of abelian groups A, in terms of central …

    uwo Repository record for Torsors over Simplicial Schemes (opens in a new tab)

  4. On the Witt groups of schemes

    … are finite, and that finite generation of the motivic cohomology groups with mod 2 coefficients implies finite generation of the Witt groups. Regarding the second, we prove the Gersten conjecture for the Witt groups in the case of a local ring that is essentially smooth over a discrete …

    lsu-thes Repository record for On the Witt groups of schemes (opens in a new tab)

  5. MOTIVIC HOCHSCHILD HOMOLOGY

    … k, and let SH(S) be Morel and Voevodski's stable motivic homotopy category over S. Let R be a motivic ring spectrum in SH(S); we define the motivic Hochschild homology of R via the derived tensor product: MHH(R)=R ∧_{R ∧ R^{op}} R. This spectrum can be considered the motivic analogue of …

    milano Repository record for MOTIVIC HOCHSCHILD HOMOLOGY (opens in a new tab)