Sentence examples for maximum weight set from inspiring English sources

Nonetheless, we showed in [ 11] that under some assumptions on the distribution of mutations in patients, a greedy algorithm will identify the maximum weight set.

In this section we formalize this intuition for our generative models and show that under the two models the maximum weight set is easy to compute.

The maximum weight independent set problem asks for an independent set of maximum weight.

(3) A maximum weight independent set of vertices of the multicast interference graph is selected.

Secondly, the maximum (weight) stable set problem is considered, and a necessary and sufficient condition is presented, by which an algorithm to find all the maximum (weight) stable sets is obtained.

These results enable us to provide efficient solutions for the Maximum Weight Independent Set problem in these classes of graphs.

Modular decomposition of graphs is a powerful tool for designing efficient algorithms for problems on graphs such as Maximum Weight Stable Set (MWS) and Maximum Weight Clique.

Clique separators in graphs were used by Tarjan as a divide-and-conquer approach for solving various problems such as the Maximum Weight Stable Set (MWS) problem, Colouring and Minimum Fill-in.

Using the semi-tensor product of matrices, this paper investigates the maximum (weight) stable set and vertex coloring problems of graphs with application to the group consensus of multi-agent systems, and presents a number of new results and algorithms.

Finally, we show that our result for LORA-BR can be applied to prove that an extension of the maximum weight independent set problem on bipartite graphs is polynomial time solvable.

To obtain this result, we formulate the general LORA problem as an optimization homomorphism problem on bipartite graphs, and reduce a generalization of LORA-BR, LORA-M, to the maximum weight independent set problem on a bipartite graph.