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Issue No.02 - February (1992 vol.41)
pp: 218-220
<p>A report is presented on a collection of constructions of symmetric networks that provide the largest known values for the number of nodes that can be placed in a network of a given degree and diameter. Some of the constructions are in the range of current potential engineering significance. The constructions are Cayley graphs of linear groups obtained by experimental computation.</p>
linear groups; symmetric networks; nodes; Cayley graphs; graph theory; group theory; multiprocessor interconnection networks.
L. Campbell, G.E. Carlsson, M.J. Dinneen, V. Faber, M.R. Fellows, M.A. Langston, J.W. Moore, A.P. Mullhaupt, H.B. Sexton, "Small Diameter Symmetric Networks From Linear Groups", IEEE Transactions on Computers, vol.41, no. 2, pp. 218-220, February 1992, doi:10.1109/12.123397
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