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Irregular total labeling on complete bipartite graph and union complete bipartite graphs
Published 2010“…Given a graph �with vertex set V and edge set E, we define a labeling as a function, where weight of edge xy is written as �Total labeling is the sum of xy-label and labels of the vertices that incident to x, thus �l labeling is called as edge irregular total k-labeling of the graph G if for every two different edges e and f of G, �The smallest k in which graph G can be labeled as edge irregular total k-labeling is called as edge total irregularity strength and is noted as �In this research, we are interested in finding �of the union of complete bipartite graphs...…”
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Harary index of bipartite graphs
Published 2019-10-01Subjects: “…harary index, bipartite graph, matching number, vertex-connectivity, edge-connectivity…”
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Antifactors of regular bipartite graphs
Published 2020-06-01“…Let $G=(X,Y;E)$ be a bipartite graph, where $X$ and $Y$ are color classes and $E$ is the set of edges of $G$. …”
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Symmetric bipartite graphs and graphs with loops
Published 2015-02-01Subjects: “…bipartite graphs…”
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Estrada Index of Random Bipartite Graphs
Published 2015-12-01“…We also formulate an exact estimate of \(EE(G)\) for almost all balanced bipartite graphs.…”
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The Bipartite-Splittance of a Bipartite Graph
Published 2019-02-01“…A bipartite-split graph is a bipartite graph whose vertex set can be partitioned into a complete bipartite set and an independent set. …”
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On the Palette Index of Complete Bipartite Graphs
Published 2018-05-01Subjects: Get full text
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Detection number of bipartite graphs and cubic graphs
Published 2014-12-01“…We also show that the detection number of every bipartite graph of minimum degree at least 3 is at most 2. …”
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Cohesive Subgraph Identification in Weighted Bipartite Graphs
Published 2021-09-01Subjects: “…bipartite graph…”
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Per-Spectral Characterizations Of Some Bipartite Graphs
Published 2017-11-01“…In this paper, we investigate when a complete bipartite graph Kp,p with some edges deleted is determined by its permanental spectrum. …”
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