Search: id:A006821
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%I A006821 M3168
%S A006821 1,3,60,7848,3459383,2585136675,2807105250897
%N A006821 Number of connected regular graphs of degree 5 (or quintic graphs) with 
               2n nodes.
%D A006821 CRC Handbook of Combinatorial Designs, 1996, p. 648.
%D A006821 I. A. Faradzev, Constructive enumeration of combinatorial objects, pp. 
               131-135 of Probl\`{e}mes combinatoires et th\'{e}orie des graphes 
               (Orsay, 9-13 Juillet 1976). Colloq. Internat. du C.N.R.S., No. 260, 
               Centre Nat. Recherche Scient., Paris, 1978.
%D A006821 R. C. Read and R. J. Wilson, An Atlas of Graphs, Oxford, 1998.
%D A006821 N. J. A. Sloane and Simon Plouffe, The Encyclopedia of Integer Sequences, 
               Academic Press, 1995 (includes this sequence).
%D A006821 M. Meringer, Fast Generation of Regular Graphs and Construction of Cages. 
               Journal of Graph Theory, 30 (1999), 137-146. [From Jason Kimberley 
               (Jason.Kimberley(AT)newcastle.edu.au), Nov 24 2009]
%H A006821 M. Meringer, <a href="http://www.mathe2.uni-bayreuth.de/markus/reggraphs.html">
               Tables of Regular Graphs</a>
%H A006821 Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/
               QuinticGraph.html">Quintic Graph</a>
%H A006821 Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/
               RegularGraph.html">Link to a section of The World of Mathematics.</
               a>
%Y A006821 Connected regular graphs of degree k: A002851 (k=3), A006820 (k=4), A006821 
               (k=5), A006822 (k=6), A014377 (k=7), A014378 (k=8), A014381 (k=9), 
               A014382 (k=10), A014384 (k=11).
%Y A006821 Sequence in context: A081854 A085990 A036770 this_sequence A165626 A120307 
               A022915
%Y A006821 Adjacent sequences: A006818 A006819 A006820 this_sequence A006822 A006823 
               A006824
%K A006821 nonn,nice,hard,more,new
%O A006821 3,2
%A A006821 N. J. A. Sloane (njas(AT)research.att.com).
%E A006821 By running M. Meringer's GENREG for about 2 processor years on ARCSgrid 
               at UNcle, a(9) was found by Jason Kimberley (Jason.Kimberley(AT)newcastle.edu.au), 
               Nov 24 2009

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