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  Alan Frieze

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by Mark Jerrum, Michael Molloy, Robert Robinson, Nicholas Wormald
http://www.cs.uga.edu/~rwr/./publications/random2.ps
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Abstract:

cycles in random regular graphs

Citations

216 Approximating the permanent – JERRUM, SINCLAIR - 1989
204 Random generation of combinatorial structures from a uniform distribution," Theoretical Computer Science 43 – Jerrum, Valiant, et al. - 1986
99 A probabilistic proof of an asymptotic formula for the number of labelled regular graphs – Bollobás - 1980
91 The asymptotic number of labeled graphs with given degree sequences – Bender, Canfield - 1978
66 Almost all regular graphs are hamiltonian, Random Strucures Algorithms 5 – Robinson, Wormald - 1994
51 Almost all cubic graphs are hamiltonian, Random Structures and Algorithms 3 – Robinson, Wormald - 1992
33 Optimal algorithms for self-reducible problems – Schnorr - 1976
28 A short proof of the factor theorem for finite graphs – Tutte - 1954
25 Random regular graphs: Asymptotic distributions and contiguity – Janson - 1995
23 Finding Hamilton cycles in sparse random graphs – Frieze - 1988
15 all regular graphs are Hamiltonian – Bollobas - 1983
15 Hamiltonian cycles in random regular graphs – Fenner, Frieze - 1984
12 cycles in random regular digraphs – Cooper, Frieze, et al. - 1994
4 A.M.Frieze and E.Shamir, Finding hidden Hamilton cycles Random Structures and Algorithms 5 – Broder - 1994
2 A short proof of the factor theorem for graphs – Tutte - 1954