Macaulay

Results: 247



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31The projective dimension of sequentially Cohen-Macaulay monomial ideals Sara Faridi∗ October 21, 2013 Since posting this paper we have found that the same result regarding projective dimension of square-free monomial i

The projective dimension of sequentially Cohen-Macaulay monomial ideals Sara Faridi∗ October 21, 2013 Since posting this paper we have found that the same result regarding projective dimension of square-free monomial i

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Source URL: www.mathstat.dal.ca

Language: English - Date: 2013-10-21 22:25:54
    32Marine Pollution Bulletin–852 www.elsevier.com/locate/marpolbul Review The pollution of the marine environment by plastic debris: a review

    Marine Pollution Bulletin–852 www.elsevier.com/locate/marpolbul Review The pollution of the marine environment by plastic debris: a review

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    Source URL: macaulay.cuny.edu

    Language: English - Date: 2014-10-14 10:54:19
      33Maximal Cohen–Macaulay Modules over the Generic Determinant Ragnar-Olaf Buchweitz and Graham Leuschke

      Maximal Cohen–Macaulay Modules over the Generic Determinant Ragnar-Olaf Buchweitz and Graham Leuschke

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      Source URL: www.leuschke.org

      Language: English - Date: 2012-03-03 17:51:18
        34MEET THE MIRACLE MAN OF CONSTRUCTION EDUCATION! CONSTRUCTOR SPEAKS WITH DAVID MACAULAY—THE BEST-SELLING AUTHOR, ARTIST, AND ARCHITECT WHO MAKES KIDS LOVE

        MEET THE MIRACLE MAN OF CONSTRUCTION EDUCATION! CONSTRUCTOR SPEAKS WITH DAVID MACAULAY—THE BEST-SELLING AUTHOR, ARTIST, AND ARCHITECT WHO MAKES KIDS LOVE

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        Source URL: www.romanconcrete.com

        Language: English - Date: 2004-07-24 02:00:00
        35Cohen-Macaulay Properties of Square-Free Monomial Ideals Sara Faridi∗ September 6, 2004 Abstract

        Cohen-Macaulay Properties of Square-Free Monomial Ideals Sara Faridi∗ September 6, 2004 Abstract

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        Source URL: www.mathstat.dal.ca

        Language: English - Date: 2004-09-28 21:19:26
          36Teaching the Geometry of Schemes Gregory G. Smith and Bernd Sturmfels This chapter presents a collection of graduate level problems in algebraic geometry illustrating the power of Macaulay 2 as an educational tool. When

          Teaching the Geometry of Schemes Gregory G. Smith and Bernd Sturmfels This chapter presents a collection of graduate level problems in algebraic geometry illustrating the power of Macaulay 2 as an educational tool. When

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          Source URL: www.mast.queensu.ca

          Language: English - Date: 2003-05-26 12:10:21
            37LARGE INDECOMPOSABLE MCM MODULES Graham Leuschke and Roger Wiegand August 21, 2008 Theorem. Let (S, n) be a Cohen-Macaulay local ring of dimension at least two, and let Z be an indeterminate. Then R := S[Z]/(Z 2 ) has u

            LARGE INDECOMPOSABLE MCM MODULES Graham Leuschke and Roger Wiegand August 21, 2008 Theorem. Let (S, n) be a Cohen-Macaulay local ring of dimension at least two, and let Z be an indeterminate. Then R := S[Z]/(Z 2 ) has u

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            Source URL: www.leuschke.org

            Language: English - Date: 2012-03-03 17:51:54
              38LOCAL RINGS OF BOUNDED COHEN–MACAULAY TYPE arXiv:math.ACv2 22 Apr 2003 GRAHAM J. LEUSCHKE AND ROGER WIEGAND Abstract. Let (R, m, k) be a local Cohen–Macaulay (CM) ring of dimension one. It is

              LOCAL RINGS OF BOUNDED COHEN–MACAULAY TYPE arXiv:math.ACv2 22 Apr 2003 GRAHAM J. LEUSCHKE AND ROGER WIEGAND Abstract. Let (R, m, k) be a local Cohen–Macaulay (CM) ring of dimension one. It is

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              Source URL: www.leuschke.org

              Language: English - Date: 2012-03-03 17:52:01
                39ERRATA AND MINOR ADDENDA FOR COHEN-MACAULAY REPRESENTATIONS GRAHAM J. LEUSCHKE AND ROGER WIEGAND October 15, 2013

                ERRATA AND MINOR ADDENDA FOR COHEN-MACAULAY REPRESENTATIONS GRAHAM J. LEUSCHKE AND ROGER WIEGAND October 15, 2013

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                Source URL: www.ams.org

                Language: English - Date: 2013-10-18 14:37:29
                  40Finite, Countable, and Bounded CM type Graham Leuschke, 9 April 03 Notation: (R, m, k) is a complete local ring (graded if time allows at the end) Usually k = C. Always Cohen–Macaulay (depth R = dim R)

                  Finite, Countable, and Bounded CM type Graham Leuschke, 9 April 03 Notation: (R, m, k) is a complete local ring (graded if time allows at the end) Usually k = C. Always Cohen–Macaulay (depth R = dim R)

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                  Source URL: www.leuschke.org

                  Language: English - Date: 2012-03-03 17:51:45