AbstractWe consider the problem of determining the size of a maximum clique in a graph, also known as the clique number. Given any method that computes an upper bound on the clique number of a graph, we present a sequential elimination algorithm which is guaranteed to improve upon that upper bound. Computational experiments on DIMACS instances show that, on average, this algorithm can reduce the gap between the upper bound and the clique number by about 60%. We also show how to use this sequential elimination algorithm to improve the computation of lower bounds on the clique number of a graph
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
AbstractWe consider the problem of determining the size of a maximum clique in a graph, also known a...
A clique in an undirected graph G = (V, E) is a subset V ' ⊆ V of vertices, each pair of which...
AbstractGiven a graph, in the maximum clique problem, one desires to find the largest number of vert...
An algorithm for finding a maximum clique in an arbitrary graph is described. The algorithm has a wo...
This paper introduces a branch-and-bound algorithm for the maximum clique problem which applies exis...
This paper proposes three new analytical lower bounds on the clique number of a graph and compares t...
AbstractThis paper addresses a variant of the classical clique problem in which the edges of the gra...
Introduction We introduce a method to give upper estimates for the clique size of intermediately la...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
Finding a maximum clique in a graph is one of the most basic computational problems on graphs. The v...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
AbstractWe consider the problem of determining the size of a maximum clique in a graph, also known a...
A clique in an undirected graph G = (V, E) is a subset V ' ⊆ V of vertices, each pair of which...
AbstractGiven a graph, in the maximum clique problem, one desires to find the largest number of vert...
An algorithm for finding a maximum clique in an arbitrary graph is described. The algorithm has a wo...
This paper introduces a branch-and-bound algorithm for the maximum clique problem which applies exis...
This paper proposes three new analytical lower bounds on the clique number of a graph and compares t...
AbstractThis paper addresses a variant of the classical clique problem in which the edges of the gra...
Introduction We introduce a method to give upper estimates for the clique size of intermediately la...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
Finding a maximum clique in a graph is one of the most basic computational problems on graphs. The v...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...
This paper addresses a variant of the classical clique problem in which the edges of the graph are l...