Abstract We study the following variant of the Max kCut problem Given an input graph G with positively weighted edges and k colors the number k being xed and not dependent on the input instance we wish to compute a subgraph H of G containing lots of heavy edges and a color assignment c V k such that a all edges in H are properly colored and b a large fraction of edges in G nH is properly colored We give several de nitions of lots and large fraction and give fast polynomial time algorithms to compute such color assignments This problem is related to the frequency allocation problems for cellular telephone networks but could be useful in other scenarios too Introduction In the frequency allocation problem for cellular telephones...
We approximately solve, by reduction to Maximum Clique, the graph k-coloring NP-hard problem in a bi...
For a given graph, the Maximum k-Colorable Subgraph Problem is the problem of determining the larges...
noteIn this paper we will describe a new class of coloring problems, arising from military frequency...
We study the following variant of the Max k-Cut problem. Given an input graph G with positively weig...
We study the following variant of the Max k-Cut problem. Given an input graph G with positively weig...
AbstractThe max-edge-coloring problem is a natural weighted generalization of the classical edge-col...
Given a graph G = (V;E) with n vertices, m edges and maximum vertex degree , the load distribution o...
. We study the Max k-Cut problem and its dual, the Min k-Partition problem. In the Min k-Partition p...
We propose polynomial time approximation algorithms for a novel maximum edge coloring problem which ...
The max edge-coloring problem is a natural weighted generalization of the classical edge-coloring pr...
Given a graph G and a non-negative integer weight or demand xv for each node v, a colouring of the p...
We investigate the parameterized complexity of the following edge coloring problem motivated by the ...
Abstract: We study the maximization version of the fundamental graph coloring problem. Here the goal...
AbstractWe propose a polynomial time approximation algorithm for a novel maximum edge coloring probl...
Network models allow one to deal with massive data sets using some standard concepts from graph theo...
We approximately solve, by reduction to Maximum Clique, the graph k-coloring NP-hard problem in a bi...
For a given graph, the Maximum k-Colorable Subgraph Problem is the problem of determining the larges...
noteIn this paper we will describe a new class of coloring problems, arising from military frequency...
We study the following variant of the Max k-Cut problem. Given an input graph G with positively weig...
We study the following variant of the Max k-Cut problem. Given an input graph G with positively weig...
AbstractThe max-edge-coloring problem is a natural weighted generalization of the classical edge-col...
Given a graph G = (V;E) with n vertices, m edges and maximum vertex degree , the load distribution o...
. We study the Max k-Cut problem and its dual, the Min k-Partition problem. In the Min k-Partition p...
We propose polynomial time approximation algorithms for a novel maximum edge coloring problem which ...
The max edge-coloring problem is a natural weighted generalization of the classical edge-coloring pr...
Given a graph G and a non-negative integer weight or demand xv for each node v, a colouring of the p...
We investigate the parameterized complexity of the following edge coloring problem motivated by the ...
Abstract: We study the maximization version of the fundamental graph coloring problem. Here the goal...
AbstractWe propose a polynomial time approximation algorithm for a novel maximum edge coloring probl...
Network models allow one to deal with massive data sets using some standard concepts from graph theo...
We approximately solve, by reduction to Maximum Clique, the graph k-coloring NP-hard problem in a bi...
For a given graph, the Maximum k-Colorable Subgraph Problem is the problem of determining the larges...
noteIn this paper we will describe a new class of coloring problems, arising from military frequency...