For an $n$-tournament, what's a tight upper bound for the minimum number of transitive sub tournaments needed to edge cover it?Score Sequences Of Tournaments And IsomorphismStrong tournaments, degree sequences, isomorphismNumber of simple edge-disjoint paths needed to cover a planar graphgraph theory: upper bound on edge number, given number of vertices andestimate the upper bound for the number of the nodes of length $l$Minimum number of transitive paths in tournamentUpper bound for the number of graphs up to isomorphismMinimum number of edge-disjoint paths needed to cover a graphFind the best upper bound on number of edges for a planar graph with a minimum girth of a specified numberFor all $ngeq3$ does there always exist an $n$ vertex tournament without induced acyclic subgraphs of size $4$ or more?

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For an $n$-tournament, what's a tight upper bound for the minimum number of transitive sub tournaments needed to edge cover it?


Score Sequences Of Tournaments And IsomorphismStrong tournaments, degree sequences, isomorphismNumber of simple edge-disjoint paths needed to cover a planar graphgraph theory: upper bound on edge number, given number of vertices andestimate the upper bound for the number of the nodes of length $l$Minimum number of transitive paths in tournamentUpper bound for the number of graphs up to isomorphismMinimum number of edge-disjoint paths needed to cover a graphFind the best upper bound on number of edges for a planar graph with a minimum girth of a specified numberFor all $ngeq3$ does there always exist an $n$ vertex tournament without induced acyclic subgraphs of size $4$ or more?













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$begingroup$


Given an $n$-tournament, is there a known tight upper bound for the minimum number of transitive sub tournaments needed to edge cover the original tournament?



Context:
Studying causal graphs in relativistic quantum information










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$endgroup$
















    1












    $begingroup$


    Given an $n$-tournament, is there a known tight upper bound for the minimum number of transitive sub tournaments needed to edge cover the original tournament?



    Context:
    Studying causal graphs in relativistic quantum information










    share|cite|improve this question









    $endgroup$














      1












      1








      1


      1



      $begingroup$


      Given an $n$-tournament, is there a known tight upper bound for the minimum number of transitive sub tournaments needed to edge cover the original tournament?



      Context:
      Studying causal graphs in relativistic quantum information










      share|cite|improve this question









      $endgroup$




      Given an $n$-tournament, is there a known tight upper bound for the minimum number of transitive sub tournaments needed to edge cover the original tournament?



      Context:
      Studying causal graphs in relativistic quantum information







      graph-theory






      share|cite|improve this question













      share|cite|improve this question











      share|cite|improve this question




      share|cite|improve this question










      asked Mar 29 at 1:14









      cplusplusgurucplusplusguru

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