Results 171 to 180 of about 891,390 (207)
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Combinatorial Inversion in Edge-Weighted Unicyclic Graphs
Discrete Applied Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Daniel A. Jaume, Cristian Panelo
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Graphs and Combinatorics, 1987
We study lexicographic ordering of unicyclic graphs by spectral moments as well as the ordering by the largest eigenvalue. If the length of the cycle is fixed, extremal graphs in the first ordering are obtained by attaching a star and a path to a cycle. For the other ordering minimal graphs are not known.
Cvetković, Dragoš, Rowlinson, Peter
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We study lexicographic ordering of unicyclic graphs by spectral moments as well as the ordering by the largest eigenvalue. If the length of the cycle is fixed, extremal graphs in the first ordering are obtained by attaching a star and a path to a cycle. For the other ordering minimal graphs are not known.
Cvetković, Dragoš, Rowlinson, Peter
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Vertex betweenness centrality of corona graphs and unicyclic graphs
2023Summary: The idea of centrality measurements is quite appropriate for determining the important vertices or edges in a network. A vertex in a network may be an important vertex depending on its angle of assumption. There are many centrality measurements to find the characteristics of a vertex in a network. Betweenness centrality is an important variant
Barman, Sambhu Charan +2 more
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Inverse of \(\alpha\)-Hermitian Adjacency Matrix of a Unicyclic Bipartite Graph
Journal of Combinatorial Mathematics and Combinatorial ComputingLet \(X\) be bipartite mixed graph and for a unit complex number \(\alpha\), \(H_\alpha\) be its \(\alpha\)-hermitian adjacency matrix. If \(X\) has a unique perfect matching, then \(H_\alpha\) has a hermitian inverse \(H_\alpha^{-1}\).
Omar Alomari +2 more
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Unicyclic Graphs with Minimal Energy
Journal of Mathematical Chemistry, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Mathematics Teacher, 1967
There are many results in mathematics that are both new and elementary. Graph theory, which abounds in theorems of this kind, is the source of an interesting self-contained example which we present in this article.
Sabra S. Anderson, Frank Harary
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There are many results in mathematics that are both new and elementary. Graph theory, which abounds in theorems of this kind, is the source of an interesting self-contained example which we present in this article.
Sabra S. Anderson, Frank Harary
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Unicyclic nonintegral sum graphs
Journal of Applied and Industrial Mathematics, 2008A graph G = (V,E) is an integral sum graph if there exists a labeling S(G) ⊂ Z such that V = S(G) and every two distinct vertices u, υ ∈ V are adjacent if and only if u + υ ∈ V. A connected graph G = (V,E) is called unicyclic if |V| = |E|. In this paper two infinite series are constructed of unicyclic graphs that are not integral sum graphs.
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Trees and unicyclic graphs with hamiltonian path graphs
Journal of Graph Theory, 1990AbstractWe prove two conjectures of Broersma and Hoede about path graphs of trees and unicyclic graphs.
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On broadcasting in unicyclic graphs
Journal of Combinatorial Optimization, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Harutyunyan, Hovhannes A. +1 more
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Extreme Sombor Spectral Radius of Unicyclic Graphs
Match Communications in Mathematical and in Computer Chemistry, 2023Summary: Let \(G\) be a graph, the Sombor matrix \(S(G)\) of \(G\) was recently introduced by \textit{Z. Wang} et al. [``Spectral radius and energy of Sombor matrix of graphs'', Filomat 35, No. 15, 5093--5100 (2021; \url{doi:10.2298/FIL2115093W}]. It is a new matrix based on Sombor index, where the \((i,j)\) entry \(S_{ij}=\sqrt{d_i^2+d_j^2}\) if ...
Mei, Yinzhen +3 more
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