Graph C*-algebra

Results: 38



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1New York Journal of Mathematics New York J. Math–524. The co-universal C ∗-algebra of a row-finite graph Aidan Sims

New York Journal of Mathematics New York J. Math–524. The co-universal C ∗-algebra of a row-finite graph Aidan Sims

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Source URL: nyjm.albany.edu

- Date: 2010-11-22 04:34:57
    2New York Journal of Mathematics New York J. Math–524. The co-universal C ∗-algebra of a row-finite graph Aidan Sims

    New York Journal of Mathematics New York J. Math–524. The co-universal C ∗-algebra of a row-finite graph Aidan Sims

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    Source URL: nyjm.albany.edu

    - Date: 2010-11-22 04:37:15
      3CospanSpan(Graph): an algebra for reconfigurable automata networks N. Sabadini, R.F.C. Walters University of Insubria, Como, Italy Königswinter 7-9 August 2013

      CospanSpan(Graph): an algebra for reconfigurable automata networks N. Sabadini, R.F.C. Walters University of Insubria, Como, Italy Königswinter 7-9 August 2013

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      Source URL: www.ips.tu-braunschweig.de

      - Date: 2013-08-13 02:42:34
        4Aydın Buluc¸ C ONTACT I NFORMATION Lawrence Berkeley National Laboratory. Mailstop 59R4104

        Aydın Buluc¸ C ONTACT I NFORMATION Lawrence Berkeley National Laboratory. Mailstop 59R4104

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        Source URL: gauss.cs.ucsb.edu

        Language: English - Date: 2016-04-13 03:04:20
        5Part I: Introduction  Part II: Solution The complexity of Sur-Hom(C∗4 ) Barnaby Martin and Dan¨ıel Paulusma

        Part I: Introduction Part II: Solution The complexity of Sur-Hom(C∗4 ) Barnaby Martin and Dan¨ıel Paulusma

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        Source URL: www.bedewell.com

        Language: English - Date: 2011-09-12 12:52:00
        6Wins and Losses of Algebraic Transformations of Software Architectures H.M. Fahmy1 , R.C. Holt 1 , and J.R. Cordy2 Dep’t. of Computer Science, University of Waterloo, Waterloo, Ontario 2 Dep’t. of Computing & Informa

        Wins and Losses of Algebraic Transformations of Software Architectures H.M. Fahmy1 , R.C. Holt 1 , and J.R. Cordy2 Dep’t. of Computer Science, University of Waterloo, Waterloo, Ontario 2 Dep’t. of Computing & Informa

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        Source URL: plg.uwaterloo.ca

        Language: English - Date: 2001-07-02 11:19:54
        779  Documenta Math. Adding Tails to C ∗ -Correspondences Paul S. Muhly and Mark Tomforde

        79 Documenta Math. Adding Tails to C ∗ -Correspondences Paul S. Muhly and Mark Tomforde

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        Source URL: documenta.sagemath.org

        Language: English - Date: 2004-03-18 14:08:09
        8COMPUTING THE PARTITION FUNCTION FOR GRAPH HOMOMORPHISMS ´n Alexander Barvinok and Pablo Sobero May 2015

        COMPUTING THE PARTITION FUNCTION FOR GRAPH HOMOMORPHISMS ´n Alexander Barvinok and Pablo Sobero May 2015

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        Source URL: www.math.lsa.umich.edu

        Language: English - Date: 2015-05-01 16:21:13
        9ENUMERATING CONTINGENCY TABLES VIA RANDOM PERMANENTS Alexander Barvinok March 2006 Abstract. Given m positive integers R = (ri ), n positive integers C = (cj ) such

        ENUMERATING CONTINGENCY TABLES VIA RANDOM PERMANENTS Alexander Barvinok March 2006 Abstract. Given m positive integers R = (ri ), n positive integers C = (cj ) such

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        Source URL: www.math.lsa.umich.edu

        Language: English - Date: 2006-03-07 12:57:11
        10Ramsey-type graph coloring and diagonal non-computability Ludovic Patey Abstract A function is diagonally non-computable (d.n.c.) if it diagonalizes against the universal partial computable function. D.n.c. functions pla

        Ramsey-type graph coloring and diagonal non-computability Ludovic Patey Abstract A function is diagonally non-computable (d.n.c.) if it diagonalizes against the universal partial computable function. D.n.c. functions pla

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        Source URL: ludovicpatey.com

        Language: English - Date: 2015-01-27 11:28:33