Independent Deuber sets in graphs on the natural numbers

Type: Article

Publication Date: 2003-06-30

Citations: 6

DOI: https://doi.org/10.1016/s0097-3165(03)00100-6

Locations

  • Journal of Combinatorial Theory Series A - View
  • CiteSeer X (The Pennsylvania State University) - View - PDF

Similar Works

Action Title Year Authors
+ On Deuber's partition theorem for (m, p, c)-sets. 2002 David S. Gunderson
+ SPARSE PARTITION REGULARITY 2006 Imre Leader
Paul A. Russell
+ Independent sets in regular graphs 1964 Moshe Rosenfeld
+ Partial independent transversals in graphs avoiding large cliques 2016 Claude Laflamme
Andres A. Lopez
Dániel T. Soukup
Robert E. Woodrow
+ Potts and independent set models on d-regular graphs 2014 Nike Sun
+ Independent Sets and Graph Homomorphisms 2010 Yufei Zhao
+ Balanced independent sets in graphs omitting large cliques 2016 Claude Laflamme
Andres A. Lopez
Dániel T. Soukup
Robert E. Woodrow
+ Independent sets and repeated degrees 1997 B. Bollobás
Alex Scott
+ Distinct degrees in induced subgraphs 2019 Matthew Jenssen
Peter Keevash
Eoin Long
Liana Yepremyan
+ Connected Order Ideals and P-Partitions 2016 Ben P. Zhou
+ Balanced independent sets in graphs omitting large cliques 2016 Claude Laflamme
Andres A. Lopez
Dániel T. Soukup
Robert E. Woodrow
+ Connected Order Ideals and P-Partitions 2016 Ben P. Zhou
+ Independent Sets and Cliques 1976 J. A. Bondy
U. S. R. Murty
+ Connected Order Ideals and $P$-Partitions 2018 Ben P. Zhou
+ Independent sets in hypergraphs and Ramsey properties of graphs and the integers 2017 Robert Hancock
Katherine Staden
Andrew Treglown
+ Distinct degrees in induced subgraphs 2019 Matthew Jenssen
Peter Keevash
Eoin Long
Liana Yepremyan
+ An upper bound for the number of independent sets in regular graphs 2010 David Galvin
+ An upper bound for the number of independent sets in regular graphs 2010 David Galvin
+ Independent sets in hypergraphs and Ramsey properties of graphs and the integers 2017 Robert Hancock
Katherine Staden
Andrew Treglown
+ An upper bound for the number of independent sets in regular graphs 2009 David Galvin