Name
Affiliation
Papers
COLIN COOPER
Department of Computer Science, Kings College, London WC2R 2LS, UK (e-mail: ccooper@dcs.kcl.ac.uk)
82
Collaborators
Citations 
PageRank 
57
857
91.88
Referers 
Referees 
References 
1239
787
800
Search Limit
1001000
Title
Citations
PageRank
Year
On the Rank of a Random Binary Matrix00.342019
Triangle-creation processes on cubic graphs.00.342019
On the rank of a random binary matrix.00.342019
New Cover Time Bounds for the Coalescing-Branching Random Walk on Graphs00.342019
Dispersion processes.00.342018
The cover time of a biased random walk on Gn, p.10.402018
The cover time of a biased random walk on a random cubic graph.00.342018
An Experimental Study of the k-MXT Algorithm with Applications to Clustering Geo-Tagged Data.00.342018
On the Cover Time of Dense Graphs00.342018
Multi-Agent Flag Coordination Games.00.342017
Brief Announcement: Population Protocols for Leader Election and Exact Majority with O(log2 n) States and O(log2 n) Convergence Time.00.342017
On the Length of a Random Minimum Spanning Tree.40.492016
Vacant Sets and Vacant Nets: Component Structures Induced by a Random Walk.20.472016
DISCORDANT VOTING PROCESSES ON FINITE GRAPHS10.352016
Long Paths In Random Apollonian Networks10.432015
Speeding Up Cover Time of Sparse Graphs Using Local Knowledge.10.412015
The Power of Two Choices in Distributed Voting.201.212014
The height of random k-trees and related branching processes30.542014
Estimating network parameters using random walks80.742014
Random walks in recommender systems: exact computation and simulations200.672014
A fast algorithm to find all high degree vertices in graphs with a power law degree sequence50.492014
Some typical properties of the spatial preferred attachment model130.772014
Cover time of a random graph with a degree sequence II: Allowing vertices of degree two00.342014
Component structure of the vacant set induced by a random walk on a random graph20.482013
Coalescing Random Walks and Voting on Connected Graphs.140.842013
The cover times of random walks on random uniform hypergraphs00.342013
Fast Low-Cost Estimation Of Network Properties Using Random Walks20.382013
Cover time of a random graph with given degree sequence.60.722012
Chains-into-bins processes00.342012
Stationary distribution and cover time of random walks on random digraphs70.562011
Random walks, interacting particles, dynamic networks: randomness can be helpful60.492011
The cover time of random geometric graphs180.902011
The cover times of random walks on hypergraphs1133.672011
Derandomizing Random Walks in Undirected Graphs Using Locally Fair Exploration Strategies40.502011
Viral processes by random walks on random regular graphs10.352011
Scale-free graphs of increasing degree50.552011
Scale Free Properties Of Random K-Trees40.472010
Locating and repairing faults in a network with mobile agents180.672010
The cover time of cartesian product graphs30.452010
Component structure induced by a random walk on a random graph00.342010
Hamilton Cycles in Random Graphs with a Fixed Degree Sequence20.392010
Random Walks with Look-Ahead in Scale-Free Random Graphs20.382010
An efficient sparse regularity concept110.542010
Energy efficient randomised communication in unknown AdHoc networks160.822009
Martingales on trees and the empire chromatic number of random trees50.742009
Corrigendum: The cover time of the giant component of a random graph, Random Structures and Algorithms 32 (2008), 401–43910.382009
An analysis of the size of the minimum dominating sets in random recursive trees, using the Cockayne-Goodman-Hedetniemi algorithm00.342009
Multiple Random Walks and Interacting Particle Systems70.682009
Multiple Random Walks in Random Regular Graphs451.782009
Random Walks on Random Graphs30.702008
  • 1
  • 2