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A characterization and an application of weight-regular partitions of graphs
Aida Abiad Monge
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Corresponding author for this work
QE Operations research
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INIS
applications
100%
weight
100%
graphs
100%
partition
100%
matrices
12%
stochastic processes
12%
polynomials
12%
eigenvectors
12%
Keyphrases
Weight-regular Partition
100%
Graph Partitioning
100%
Regular Graph
40%
Regular Partition
20%
New Characterization
20%
Chromatic number of a Graph
20%
Hoffman Bound
20%
Equitable Partition
20%
Perron Eigenvector
20%
Double Stochastic Matrix
20%
Non-regular Graph
20%
Mathematics
Regular Partition
100%
Regular Graph
40%
Main Result
20%
Natural Generalization
20%
Stochastic Matrix
20%
Chromatic Number
20%
Polynomial-Like
20%
Nonregular Graph
20%
Eigenvector
20%