Results 81 to 90 of about 305 (179)
Zagreb Indices of Trees, Unicyclic and Bicyclic Graphs With Given (Total) Domination
Let G = (V, E) be a (molecular) graph. For a family of graphs G, the first Zagreb index M1 and the second Zagreb index M2 have already studied. In particular, it has been presented, the first Zagreb index M1 and the second Zagreb index M2 of trees T in ...
Doost Ali Mojdeh +3 more
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Induced Geodetic Sequence of a Graph [PDF]
A vertex subset $S$ of a graph $G=(V,E)$ is said to be a geodetic set if every vertex in $G$ is in some $u-v$ geodesic for any $u,v \in S$. The minimum cardinality of such a set is the geodetic number, which is denoted as $g(G)$.
Liju Olickal, John Mulloor
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On the global offensive alliance in unicycle graphs
11 pages, 1 ...
Mohamed Bouzefrane, Saliha Ouatiki
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Spectrum of Unicyclic Graph [PDF]
Agung Lukito +3 more
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The number of independent sets in unicyclic graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pedersen, Anders Sune +1 more
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Solutions of Detour Distance Graph Equations. [PDF]
Prabha SC +7 more
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Maximum Laplacian energy of unicyclic graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kinkar Chandra Das +3 more
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The determinant of a unicyclic graph’s neighborhood matrix
Let \(G\) be a unicyclic graph with \(n\) vertices and a unique cycle, \(A(G)\) denotes the adjacency matrix of the graph \(G\). The algorithm for computing the determinant function of the matrix \(\alpha I_n+A(G)\) which uses \(O(n)\) arithmetic operations under some restrictions on the degrees of the vertices of the graph \(G\) is obtained. Among the
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On the Laplacian index of tadpole graphs
In this article, we study the Laplacian index of tadpole graphs, which are unicyclic graphs formed by adding an edge between a cycle Ck{C}_{k} and a path Pn{P}_{n}.
Braga Rodrigo O., Veloso Bruno S.
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A structural approach to the graceful coloring of a subclass of trees. [PDF]
D L, S DY.
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