Publication: The search for the smallest 3-e.c. graphs
All || By Area || By Year| Title | The search for the smallest 3-e.c. graphs | Authors/Editors* | P.Gordinowicz and P.Pralat |
|---|---|
| Where published* | Journal of Combinatorial Mathematics and Combinatorial Computing |
| How published* | Journal |
| Year* | 2010 |
| Volume | 74 |
| Number | |
| Pages | 129-142 |
| Publisher | |
| Keywords | |
| Link | http://www.math.ryerson.ca/~pralat/research.html |
| Abstract |
A graph G is 3-existentially closed (3-e.c.) if each 3-set of vertices can be extended in all of the possible eight ways. Results which improve the lower bound of the minimum order of a 3-e.c. graph are reported. It has been shown that mec(3) \ge 24 where mec(3) is defined to be the minimum order of a 3-e.c. graph. |
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