Functor category

Results: 352



#Item
1LEIBNIZ HOMOLOGY OF LIE ALGEBRAS AS FUNCTOR HOMOLOGY ERIC HOFFBECK AND CHRISTINE VESPA Abstract. We prove that Leibniz homology of Lie algebras can be described as functor homology in the category of linear functors from

LEIBNIZ HOMOLOGY OF LIE ALGEBRAS AS FUNCTOR HOMOLOGY ERIC HOFFBECK AND CHRISTINE VESPA Abstract. We prove that Leibniz homology of Lie algebras can be described as functor homology in the category of linear functors from

Add to Reading List

Source URL: irma.math.unistra.fr

Language: English - Date: 2014-04-03 05:17:56
2GENERIC REPRESENTATIONS OF ORTHOGONAL GROUPS: THE FUNCTOR CATEGORY Fquad CHRISTINE VESPA Abstract. In this paper, we define the functor category Fquad associated to F2 -vector spaces equipped with a quadratic form. We sh

GENERIC REPRESENTATIONS OF ORTHOGONAL GROUPS: THE FUNCTOR CATEGORY Fquad CHRISTINE VESPA Abstract. In this paper, we define the functor category Fquad associated to F2 -vector spaces equipped with a quadratic form. We sh

Add to Reading List

Source URL: irma.math.unistra.fr

Language: English - Date: 2007-07-26 09:09:14
3WEIGHT HOMOLOGY OF MOTIVES SHANE KELLY AND SHUJI SAITO Abstract. In the first half of this article we define a new weight homology functor on Voevodsky’s category of effective motives, and investigate some of its prope

WEIGHT HOMOLOGY OF MOTIVES SHANE KELLY AND SHUJI SAITO Abstract. In the first half of this article we define a new weight homology functor on Voevodsky’s category of effective motives, and investigate some of its prope

Add to Reading List

Source URL: www.lcv.ne.jp

Language: English - Date: 2014-12-12 17:01:30
    4New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

    New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

    Add to Reading List

    Source URL: nyjm.albany.edu

    Language: English - Date: 2010-11-07 11:30:39
      5New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

      New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

      Add to Reading List

      Source URL: nyjm.albany.edu

      - Date: 2010-11-07 11:28:51
        6207  Documenta Math. Acyclicity Versus Total Acyclicity for Complexes over Noetherian Rings

        207 Documenta Math. Acyclicity Versus Total Acyclicity for Complexes over Noetherian Rings

        Add to Reading List

        Source URL: documenta.sagemath.org

        Language: English - Date: 2006-06-27 16:57:54
        7501  Documenta Math. Tamagawa Numbers for Motives with (Non-Commutative) Coefficients

        501 Documenta Math. Tamagawa Numbers for Motives with (Non-Commutative) Coefficients

        Add to Reading List

        Source URL: www.math.uiuc.edu

        Language: English - Date: 2002-02-07 06:22:53
        8879  Documenta Math. Rectification of Algebras and Modules Vladimir Hinich

        879 Documenta Math. Rectification of Algebras and Modules Vladimir Hinich

        Add to Reading List

        Source URL: www.math.uiuc.edu

        Language: English - Date: 2015-09-30 08:03:52
        971  Documenta Math. Motivic Tubular Neighborhoods Marc Levine

        71 Documenta Math. Motivic Tubular Neighborhoods Marc Levine

        Add to Reading List

        Source URL: documenta.sagemath.org

        Language: English - Date: 2007-05-28 05:46:40
        10Perverse sheaves and the Weil conjectures Prof. Dr. Uwe Jannsen Summer Term 16 Inhaltsverzeichnis 1 Triangulated categories

        Perverse sheaves and the Weil conjectures Prof. Dr. Uwe Jannsen Summer Term 16 Inhaltsverzeichnis 1 Triangulated categories

        Add to Reading List

        Source URL: www.mathematik.uni-regensburg.de

        Language: English