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» Approximately Counting Hamilton Cycles in Dense Graphs
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49
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SODA
1994
ACM
81views Algorithms» more  SODA 1994»
15 years 8 days ago
Approximately Counting Hamilton Cycles in Dense Graphs
Martin E. Dyer, Alan M. Frieze, Mark Jerrum
110
Voted
COCOON
2007
Springer
15 years 5 months ago
On the Number of Cycles in Planar Graphs
We investigate the maximum number of simple cycles and the maximum number of Hamiltonian cycles in a planar graph G with n vertices. Using the transfer matrix method we construct a...
Kevin Buchin, Christian Knauer, Klaus Kriegel, And...
107
Voted
STACS
2007
Springer
15 years 5 months ago
New Approximation Algorithms for Minimum Cycle Bases of Graphs
We consider the problem of computing an approximate minimum cycle basis of an undirected non-negative edge-weighted graph G with m edges and n vertices; the extension to directed ...
Telikepalli Kavitha, Kurt Mehlhorn, Dimitrios Mich...
94
Voted
ICALP
2004
Springer
15 years 4 months ago
A Faster Algorithm for Minimum Cycle Basis of Graphs
Abstract. In this paper we consider the problem of computing a minimum cycle basis in a graph G with m edges and n vertices. The edges of G have non-negative weights on them. The p...
Telikepalli Kavitha, Kurt Mehlhorn, Dimitrios Mich...
86
Voted
ROBOCUP
2005
Springer
109views Robotics» more  ROBOCUP 2005»
15 years 4 months ago
Using the Max-Plus Algorithm for Multiagent Decision Making in Coordination Graphs
Abstract. Coordination graphs offer a tractable framework for cooperative multiagent decision making by decomposing the global payoff function into a sum of local terms. Each age...
Jelle R. Kok, Nikos A. Vlassis