Discrete mathematics

Results: 2210



#Item
1Understanding Resolution Proofs through Herbrand’s Theorem‹ Stefan Hetzl1 , Tomer Libal2 , Martin Riener3 , and Mikheil Rukhaia4 1  Institute of Discrete Mathematics and Geometry, Vienna University of Technology

Understanding Resolution Proofs through Herbrand’s Theorem‹ Stefan Hetzl1 , Tomer Libal2 , Martin Riener3 , and Mikheil Rukhaia4 1 Institute of Discrete Mathematics and Geometry, Vienna University of Technology

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Source URL: www.logic.at

Language: English - Date: 2014-04-14 05:43:30
2Using Alloy in a Language Lab Approach to Introductory Discrete Mathematics Charles Wallace Michigan Technological University In collaboration with Laura Brown, Adam Feltz

Using Alloy in a Language Lab Approach to Introductory Discrete Mathematics Charles Wallace Michigan Technological University In collaboration with Laura Brown, Adam Feltz

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Source URL: alloytools.org

Language: English - Date: 2018-06-13 06:07:43
3Applicable Analysis and Discrete Mathematics available online at http://pefmath.etf.bg.ac.yu Appl. Anal. Discrete Math), 322–337. doi:AADM100425018H

Applicable Analysis and Discrete Mathematics available online at http://pefmath.etf.bg.ac.yu Appl. Anal. Discrete Math), 322–337. doi:AADM100425018H

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Source URL: www.doiserbia.nb.rs

Language: English - Date: 2010-09-17 06:59:30
    4Discrete Mathematics and Theoretical Computer Science  DMTCS vol. (subm.), by the authors, 1–1 A lower bound for approximating the grundy number

    Discrete Mathematics and Theoretical Computer Science DMTCS vol. (subm.), by the authors, 1–1 A lower bound for approximating the grundy number

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    Source URL: crab.rutgers.edu

    Language: English - Date: 2010-10-08 18:22:50
      5Hausdorff Center for Mathematics, Summer School (May 9–13, 2016) Problems for “Discrete Convex Analysis” (by Kazuo Murota) Problem 1. Prove that a function f : Z2 → R defined by f (x1 , x2 ) = φ(x1 − x2 ) is

      Hausdorff Center for Mathematics, Summer School (May 9–13, 2016) Problems for “Discrete Convex Analysis” (by Kazuo Murota) Problem 1. Prove that a function f : Z2 → R defined by f (x1 , x2 ) = φ(x1 − x2 ) is

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      Source URL: www.comp.tmu.ac.jp

      Language: English - Date: 2016-05-09 03:17:31
        6SIAM J. DISCRETE MATH. Vol. 31, No. 3, pp. 1765–1800 c 2017 Society for Industrial and Applied Mathematics

        SIAM J. DISCRETE MATH. Vol. 31, No. 3, pp. 1765–1800 c 2017 Society for Industrial and Applied Mathematics

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        Source URL: homepages.cwi.nl

        Language: English - Date: 2017-09-21 11:29:00
          7Specht modules and chromatic polynomials  Norman Biggs Centre for Discrete and Applicable Mathematics London School of Economics

          Specht modules and chromatic polynomials Norman Biggs Centre for Discrete and Applicable Mathematics London School of Economics

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          Source URL: www.cdam.lse.ac.uk

          Language: English - Date: 2017-04-12 10:30:26
            8SIAM J. DISCRETE MATH. Vol. 25, No. 1, pp. 211–233 c 2011 Society for Industrial and Applied Mathematics 

            SIAM J. DISCRETE MATH. Vol. 25, No. 1, pp. 211–233 c 2011 Society for Industrial and Applied Mathematics 

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            Source URL: web.eecs.umich.edu

            Language: English - Date: 2011-02-10 15:06:57
              9Links Between Learning and Optimization: a Brief Tutorial Martin Anthony Department of Mathematics and Centre for Discrete and Applicable Mathematics The London School of Economics and Political Science

              Links Between Learning and Optimization: a Brief Tutorial Martin Anthony Department of Mathematics and Centre for Discrete and Applicable Mathematics The London School of Economics and Political Science

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              Source URL: www.cdam.lse.ac.uk

              Language: English - Date: 2017-04-12 10:30:43
                10Systems of polynomial equations associated to elliptic curve discrete logarithm problems Claus Diem Institute for Experimental Mathematics, University of Duisburg-Essen October 27, 2004

                Systems of polynomial equations associated to elliptic curve discrete logarithm problems Claus Diem Institute for Experimental Mathematics, University of Duisburg-Essen October 27, 2004

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

                Language: English - Date: 2005-10-27 11:32:16