A ClaSSification of Solvable Symmetric Graphs of Order 6p |
Received:October 12, 1992 |
Key Words:
graph solvable group permutation group imprimitive action.
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Abstract: |
Let X be a simple undirected graph and G a subgroup of Aut(X).X is said to beG-symmetric if G acts transitively on the set of ordered adjacent pairs of vertices of X.X is said to be symmetric if it is Aut(X)-symmetric. X is said to be solvable symmetricgraph if Aut(x)contains a solvable subgroup G such that X is G-symmetric,In thispaper we give a classification for solvable symmetric graphs of order 6p where p≥5 is aprlme. |
Citation: |
DOI:10.3770/j.issn:1000-341X.1995.04.021 |
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