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math.CO2024
Weakly Negative Circles Versus Best Clustering in Signed Graphs
Michael G. Gottstein, Leila Parsaei-Majd, Thomas Zaslavsky
Clustering a signed graph means partitioning the vertices into sets ("clusters") so that every positive edge, and no negative edge, is within a cluster. Clustering is not always po…
math.CO2024★ 1 cited
Cobiased graphs: Single-element extensions and elementary quotients of graphic matroids
Daniel Slilaty, Thomas Zaslavsky
Zaslavsky (1991) introduced a graphical structure called a biased graph and used it to characterize all single-element coextensions and elementary lifts of graphic matroids. We int…
math.CO2023
The Rhodes semilattice of a biased graph
Michael J. Gottstein, Thomas Zaslavsky
We reinterpret the Rhodes semilattices of a group in terms of gain graphs and generalize them to all gain graphs, both as sets of partition-poten…