Results 61 to 70 of about 33,403 (178)
On spectral radius of the generalized distance matrix of a graph [PDF]
Shariefuddin Pirzada
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Connectivity, diameter, independence number and the distance spectral radius of graphs
© 2017 Elsevier Inc. The distance spectral radius of a graph is the largest eigenvalue of its distance matrix. X.L. Zhang (2012) [31] determined the n-vertex graphs of given diameter with the minimum distance spectral radius. In this paper, we generalize
Zhang M., Gutman, Ivan, Li A.
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On the distance signless Laplacian spectral radius of graphs and digraphs
Let \eta(G) denote the distance signless Laplacian spectral radius of a connected graph G. In this paper,bounds for the distance signless Laplacian spectral radius of connected graphs are given, and the extremal graph with the minimal distance signless ...
Li, Dan +5 more
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A comprehensive framework for design of hexagonal cellular network system in terms of spatial spectral and energy efficiencies is presented. The communication environment in the system is assumed to be Nakagami-m fading coupled with simplified path loss ...
Abdulbaset M. Hamed, Raveendra K. Rao
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Distance spectral radius of uniform hypergraphs
We study the effect of three types of graft transformations to increase or decrease the distance spectral radius of uniform hypergraphs, and we determined the unique $k$-uniform hypertrees with maximum, second maximum, minimum and second minimum distance spectral radius, respectively.
Hongying Lin, Bo Zhou
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The distance spectral radius of graphs with given number of odd vertices
The graphs with smallest, respectively largest, distance spectral radius among the connected graphs, respectively trees with a given number of odd vertices, are determined. Also, the graphs with the largest distance spectral radius among the trees with a
Zhou, Bo, Lin, Hongying
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Distance signless Laplacian eigenvalues, diameter, and clique number [PDF]
Saleem Khan, Shariefuddin Pirzada
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On the distance Laplacian spectral radius of graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lin, Hongying, Zhou, Bo
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Developments on Spectral Characterizations of Graphs
In [E.R. van Dam and W.H. Haemers, Which graphs are determined by their spectrum?, Linear Algebra Appl. 373 (2003), 241-272] we gave a survey of answers to the question of which graphs are determined by the spectrum of some matrix associated to the graph.
Dam, E.R. van, Haemers, W.H.
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The distance Seidel matrix of connected graphs
For a connected graph G, we present the concept of a new graph matrix related to its distance and Seidel matrix, called distance Seidel matrix [Formula: see text]. Suppose that the eigenvalues of [Formula: see text] be [Formula: see text] In this article,
T. Haritha, A. V. Chithra
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