Results 101 to 110 of about 412,655 (203)
The Least Algebraic Connectivity of Graphs
The algebraic connectivity of a graph is defined as the second smallest eigenvalue of the Laplacian matrix of the graph, which is a parameter to measure how well a graph is connected.
Guisheng Jiang, Guidong Yu, Jinde Cao
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Greedoids on Vertex Sets of Unicycle Graphs
9 pages; 4 ...
Vadim E. Levit, Eugen Mandrescu
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Gracefulness of unicyclic graphs
С использованием конструктивных и аналитических методов решается задача существования грациозной разметки для одноциклических графов. Доказана грациозность некоторых представителей этого класса графов.Із застосуванням конструктивних та аналітичних ...
Семенюта, М.Ф.
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On Unicyclic Ramsey (mK2, P3)−Minimal Graphs [PDF]
Ramsey minimal graph is one of growing topics in Ramsey theory. The search of Ramsey minimal graphs for a combination of graphs G and H is an interesting and difficult problem.
Baskoro, Edy Tri +3 more
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Factorizations of complete graphs into tadpoles
A tadpole (also a canoe paddle or lollipop) is a graph that arises from a cycle and a path by gluing a terminal vertex of the path to an arbitrary vertex of the cycle.
Michael Kubesa, Tom Raiman
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In the study of topological indices two negative correlations are well known: that between the number of subtrees and the Wiener index (sum of distances), and that between the Merrifield-Simmons index (number of independent vertex subsets) and the Hosoya index (number of independent edge subsets).
Andriantiana, Eric Ould Dadah, Wang, Hua
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Degree distance of unicyclic and bicyclic graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aleksandar Ilic +4 more
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The Connected Detour Numbers of Special Classes of Connected Graphs
Simple finite connected graphs G=V,E of p≥2 vertices are considered in this paper. A connected detour set of G is defined as a subset S⊆V such that the induced subgraph GS is connected and every vertex of G lies on a u−v detour for some u,v∈S.
Ahmed M. Ali, Ali A. Ali
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Solutions of Detour Distance Graph Equations. [PDF]
Prabha SC +7 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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