Partial order reduction

Results: 10



#Item
1Approximate Partial Order Reduction? Chuchu Fan, Zhenqi Huang, and Sayan Mitra University of Illinois at Urbana-Champaign, ECE Department {cfan10, zhuang25, mitras}@illinois.edu  Abstract. We present a new partial order

Approximate Partial Order Reduction? Chuchu Fan, Zhenqi Huang, and Sayan Mitra University of Illinois at Urbana-Champaign, ECE Department {cfan10, zhuang25, mitras}@illinois.edu Abstract. We present a new partial order

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Source URL: mitras.ece.illinois.edu

Language: English - Date: 2018-09-21 21:52:10
2Unfolding-based Partial Order Reduction∗ César Rodríguez1 , Marcelo Sousa2 , Subodh Sharma3 , and Daniel Kroening4 1 Université Paris 13, Sorbonne Paris Cité, LIPN, CNRS, France 2,4 Department of Computer Science,

Unfolding-based Partial Order Reduction∗ César Rodríguez1 , Marcelo Sousa2 , Subodh Sharma3 , and Daniel Kroening4 1 Université Paris 13, Sorbonne Paris Cité, LIPN, CNRS, France 2,4 Department of Computer Science,

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Source URL: drops.dagstuhl.de

- Date: 2015-08-25 09:27:37
    3Optimal Dynamic Partial Order Reduction Parosh Abdulla Stavros Aronis  Bengt Jonsson

    Optimal Dynamic Partial Order Reduction Parosh Abdulla Stavros Aronis Bengt Jonsson

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    Source URL: user.it.uu.se

    Language: English - Date: 2013-11-24 12:01:27
    4Preprint  The Lazy Happens-Before Relation: Better Partial-Order Reduction for Systematic Concurrency Testing ∗ Paul Thomson and Alastair F. Donaldson Imperial College London, UK

    Preprint The Lazy Happens-Before Relation: Better Partial-Order Reduction for Systematic Concurrency Testing ∗ Paul Thomson and Alastair F. Donaldson Imperial College London, UK

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    Source URL: www.doc.ic.ac.uk

    Language: English - Date: 2015-06-26 06:07:42
      5Runtime Model Checking of Multithreaded C Programs using Automated Instrumentation Dynamic Partial Order Reduction and Distributed Checking ⋆ Ganesh Gopalakrishnan

      Runtime Model Checking of Multithreaded C Programs using Automated Instrumentation Dynamic Partial Order Reduction and Distributed Checking ⋆ Ganesh Gopalakrishnan

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      Source URL: www.fm2008.abo.fi

      Language: English - Date: 2007-12-21 11:36:45
      6A Stubborn Set Algorithm for Optimal Planning 1 and Malte Helmert2 ¨ Yusra Alkhazraji1 and Martin Wehrle2 and Robert Mattmuller  Abstract. We adapt a partial order reduction technique based on

      A Stubborn Set Algorithm for Optimal Planning 1 and Malte Helmert2 ¨ Yusra Alkhazraji1 and Martin Wehrle2 and Robert Mattmuller Abstract. We adapt a partial order reduction technique based on

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      Source URL: ai.cs.unibas.ch

      Language: English - Date: 2013-01-07 17:29:29
      7Microsoft PowerPoint - Partial Order Reduction.ppt

      Microsoft PowerPoint - Partial Order Reduction.ppt

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      Source URL: www.cse.unsw.edu.au

      Language: English - Date: 2006-06-05 00:33:10
      8Bounded Partial-Order Reduction Katherine E. Coons∗ Madanlal Musuvathi†  The University of Texas at Austin∗

      Bounded Partial-Order Reduction Katherine E. Coons∗ Madanlal Musuvathi† The University of Texas at Austin∗

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      Source URL: research.microsoft.com

      Language: English - Date: 2013-10-08 21:01:57
      9[removed]Nadia Marie Ott* ([removed]), 5787 College Ave. Apt 46, San Diego, CA 92120, and Timothy Mark Dunster. Reduction of Order for Higher Order Linear Ordinary Differential Equations. Preliminary report.

      [removed]Nadia Marie Ott* ([removed]), 5787 College Ave. Apt 46, San Diego, CA 92120, and Timothy Mark Dunster. Reduction of Order for Higher Order Linear Ordinary Differential Equations. Preliminary report.

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      Source URL: www.ams.org

      Language: English - Date: 2013-03-01 00:33:12
      1017 Super Integral of the Product of Two Functions 17.1 Super Integral of f (x) g (x[removed]Super Intagration by parts Formula[removed]r , p are positive numbers, f r be an arbitrary r th order primitive function of f(x)

      17 Super Integral of the Product of Two Functions 17.1 Super Integral of f (x) g (x[removed]Super Intagration by parts Formula[removed]r , p are positive numbers, f r be an arbitrary r th order primitive function of f(x)

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      Source URL: fractional-calculus.com

      Language: English - Date: 2013-11-11 01:11:26