Colin Cooper On the Trickness of Sparse Random Graphs. [Citation Graph (0, 0)][DBLP] Combinatorics, Probability & Computing, 1992, v:1, n:, pp:303-309 [Journal]
Colin Cooper, Alan M. Frieze The Size of the Largest Strongly Connected Component of a Random Digraph with a Given Degree Sequence. [Citation Graph (0, 0)][DBLP] Combinatorics, Probability & Computing, 2004, v:13, n:3, pp:319-337 [Journal]
Colin Cooper On the distribution of rank of a random matrix over a finite field. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 2000, v:17, n:3-4, pp:197-212 [Journal]
Colin Cooper The union of two random permutations does not have a directed Hamilton cycle. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 2001, v:18, n:1, pp:95-98 [Journal]
Colin Cooper The cores of random hypergraphs with a given degree sequence. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 2004, v:25, n:4, pp:353-375 [Journal]
Colin Cooper 1-Pancyclic Hamilton Cycles in Random Graphs. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 1992, v:3, n:3, pp:277-288 [Journal]
Colin Cooper A Note on the Connectivity of 2-Regular Digraphs. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 1993, v:4, n:4, pp:469-472 [Journal]
Colin Cooper The Threshold for Hamilton Cycles in the Square of a Random Graph. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 1994, v:5, n:1, pp:25-32 [Journal]
Colin Cooper On the 2-Cyclic Property in 2-Regular Digraphs. [Citation Graph (0, 0)][DBLP] Random Struct. Algorithms, 1995, v:6, n:4, pp:439-448 [Journal]
Colin Cooper, Michele Zito Realistic Synthetic Data for Testing Association Rule Mining Algorithms for Market Basket Databases. [Citation Graph (0, 0)][DBLP] PKDD, 2007, pp:398-405 [Conf]
Component structure induced by a random walk on a random graph [Citation Graph (, )][DBLP]
Distribution of Vertex Degree in Web-Graphs. [Citation Graph (, )][DBLP]
Sampling Regular Graphs and a Peer-to-Peer Network. [Citation Graph (, )][DBLP]
An analysis of the size of the minimum dominating sets in random recursive trees, using the Cockayne-Goodman-Hedetniemi algorithm. [Citation Graph (, )][DBLP]
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