Noetherian

Results: 89



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1Sean Sather-Wagstaff and Richard Wicklein* (). Codualizing Complexes. Preliminary report. Let R be a commutative, noetherian ring. A finitely generated R-module C is said to be semd

Sean Sather-Wagstaff and Richard Wicklein* (). Codualizing Complexes. Preliminary report. Let R be a commutative, noetherian ring. A finitely generated R-module C is said to be semd

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Source URL: jointmathematicsmeetings.org

- Date: 2013-09-18 02:36:48
    2Sara L. C. Malec* (), Department of Mathematics, University of the Pacific, Stockton, CAOn the Intersection Algebra of Ideals. Given two ideals in a Noetherian ring, the intersecti

    Sara L. C. Malec* (), Department of Mathematics, University of the Pacific, Stockton, CAOn the Intersection Algebra of Ideals. Given two ideals in a Noetherian ring, the intersecti

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    Source URL: jointmathematicsmeetings.org

    - Date: 2013-09-19 00:49:55
      3NOETHERIAN MODULES KEITH CONRAD 1. Introduction In a finite-dimensional vector space, every subspace is finite-dimensional and the dimension of a subspace is at most the dimension of the whole space. Unfortunately, the n

      NOETHERIAN MODULES KEITH CONRAD 1. Introduction In a finite-dimensional vector space, every subspace is finite-dimensional and the dimension of a subspace is at most the dimension of the whole space. Unfortunately, the n

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      Source URL: www.math.uconn.edu

      Language: English - Date: 2014-03-03 14:09:51
        4APPENDIX: E-POLYNOMIALS, ZETA-EQUIVALENCE, AND POLYNOMIAL-COUNT VARIETIES NICHOLAS M. KATZ Given a noetherian ring R, we denote by (Sch/R) the category of separated Rschemes of finite type, morphisms being the R-morphism

        APPENDIX: E-POLYNOMIALS, ZETA-EQUIVALENCE, AND POLYNOMIAL-COUNT VARIETIES NICHOLAS M. KATZ Given a noetherian ring R, we denote by (Sch/R) the category of separated Rschemes of finite type, morphisms being the R-morphism

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        Source URL: web.math.princeton.edu

        - Date: 2006-12-14 17:16:17
          5Categorical Representation of Locally Noetherian Log Schemes.pdf

          Categorical Representation of Locally Noetherian Log Schemes.pdf

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          Source URL: www.kurims.kyoto-u.ac.jp

          - Date: 2011-11-02 13:50:48
            6Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

            Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

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            Source URL: people.maths.ox.ac.uk

            Language: English - Date: 2008-06-24 12:14:32
            7207  Documenta Math. Acyclicity Versus Total Acyclicity for Complexes over Noetherian Rings

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

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            Source URL: documenta.sagemath.org

            Language: English - Date: 2006-06-27 16:57:54
            8MIMS Technical Report No)  BUCHSBAUMNESS IN LOCAL RINGS POSSESSING CONSTANT FIRST HILBERT COEFFICIENTS OF PARAMETERS SHIRO GOTO AND KAZUHO OZEKI

            MIMS Technical Report No) BUCHSBAUMNESS IN LOCAL RINGS POSSESSING CONSTANT FIRST HILBERT COEFFICIENTS OF PARAMETERS SHIRO GOTO AND KAZUHO OZEKI

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            Source URL: www.mims.meiji.ac.jp

            Language: English - Date: 2015-04-16 22:07:25
            91403  Documenta Math. Classification of Categorical Subspaces of Locally Noetherian Schemes

            1403 Documenta Math. Classification of Categorical Subspaces of Locally Noetherian Schemes

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            Source URL: www.math.uiuc.edu

            Language: English - Date: 2015-12-16 12:59:44
            10207  Documenta Math. Acyclicity Versus Total Acyclicity for Complexes over Noetherian Rings

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

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            Source URL: www.math.uiuc.edu

            Language: English - Date: 2006-06-27 16:57:54