Distributive lattice

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1Eccentricity, Center and Radius Computations on the Cover Graphs of Distributive Lattices with Applications to Stable Matchings Christine T. Cheng2 , Eric McDermid3 , Ichiro Suzuki4  Abstract

Eccentricity, Center and Radius Computations on the Cover Graphs of Distributive Lattices with Applications to Stable Matchings Christine T. Cheng2 , Eric McDermid3 , Ichiro Suzuki4 Abstract

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Source URL: www.cs.uwm.edu

Language: English - Date: 2015-11-27 15:29:32
2The center stable matchings and the centers of cover graphs of distributive lattices Christine T. Cheng∗ Eric McDermid†

The center stable matchings and the centers of cover graphs of distributive lattices Christine T. Cheng∗ Eric McDermid†

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Source URL: www.cs.uwm.edu

Language: English - Date: 2011-04-27 11:40:36
3Lifters, free sets, ladders The Conc functor k-ladders

Lifters, free sets, ladders The Conc functor k-ladders

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Source URL: spot.colorado.edu

Language: English - Date: 2010-06-05 10:08:32
4Characterizing algebras and varieties by weak congruence lattices and open problems ˇ selja Andreja Tepavˇcevi´c and Branimir Seˇ Department of Mathematics and Informatics, Faculty of Sciences

Characterizing algebras and varieties by weak congruence lattices and open problems ˇ selja Andreja Tepavˇcevi´c and Branimir Seˇ Department of Mathematics and Informatics, Faculty of Sciences

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Source URL: spot.colorado.edu

Language: English - Date: 2010-06-06 18:32:54
5Denitions and construction Topologies on canonical extensions Subspace topologies Canonical extensions of lattices Andrew Craig

Denitions and construction Topologies on canonical extensions Subspace topologies Canonical extensions of lattices Andrew Craig

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Source URL: spot.colorado.edu

Language: English - Date: 2010-06-11 23:50:49
6A distributive lattice with non-modular MacNeille completion  L L

A distributive lattice with non-modular MacNeille completion L L

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Source URL: math.chapman.edu

- Date: 2016-02-16 18:08:04
    7PROFINITE COMPLETIONS AND CANONICAL EXTENSIONS OF SEMILATTICE REDUCTS OF DISTRIBUTIVE LATTICES M.J. GOUVEIA AND H.A. PRIESTLEY Abstract. A bounded distributive lattice L has two unital semilattice reducts, denoted L∧ a

    PROFINITE COMPLETIONS AND CANONICAL EXTENSIONS OF SEMILATTICE REDUCTS OF DISTRIBUTIVE LATTICES M.J. GOUVEIA AND H.A. PRIESTLEY Abstract. A bounded distributive lattice L has two unital semilattice reducts, denoted L∧ a

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

    Language: English - Date: 2015-08-16 11:38:34
      8Cubical Type Theory  Free bounded distributive lattice The free distributive lattice on a set J can be described as the set of finite antichains in the poset of finite subsets of J, for the order L 6 M if, and only if, f

      Cubical Type Theory Free bounded distributive lattice The free distributive lattice on a set J can be described as the set of finite antichains in the poset of finite subsets of J, for the order L 6 M if, and only if, f

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      Source URL: www.cse.chalmers.se

      Language: English - Date: 2015-11-05 15:42:28
        9DISTRIBUTIVITY OF THE NORMAL COMPLETION, AND ITS PRIESTLEY REPRESENTATION ˇ PULTR RICHARD N. BALL AND ALES Abstract. The normal, or Dedekind-MacNeille, completion δ(L) of a distributive lattice L need not be distributi

        DISTRIBUTIVITY OF THE NORMAL COMPLETION, AND ITS PRIESTLEY REPRESENTATION ˇ PULTR RICHARD N. BALL AND ALES Abstract. The normal, or Dedekind-MacNeille, completion δ(L) of a distributive lattice L need not be distributi

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        Source URL: iti.mff.cuni.cz

        Language: English - Date: 2016-02-04 05:53:38
          10Cubical Type Theory  Free bounded distributive lattice The free distributive lattice on a set J can be described as the set of finite antichains in the poset of finite subsets of J, for the order L 6 M if, and only if, f

          Cubical Type Theory Free bounded distributive lattice The free distributive lattice on a set J can be described as the set of finite antichains in the poset of finite subsets of J, for the order L 6 M if, and only if, f

          Add to Reading List

          Source URL: www.cse.chalmers.se

          Language: English - Date: 2015-11-05 15:42:28