Results 11 to 20 of about 6,263,611 (271)
Resistance Distance in H-Join of Graphs G1,G2,…,Gk
In view of the wide application of resistance distance, the computation of resistance distance in various graphs becomes one of the main topics. In this paper, we aim to compute resistance distance in H-join of graphs G 1 , G 2 , … , G k
Li Zhang +3 more
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The resistance distance is widely used in random walk, electronic engineering, and complex networks. One of the main topics in the study of the resistance distance is the computation problem.
Qun Liu, Jia-Bao Liu, Shaohui Wang
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Degree resistance distance of unicyclic graphs [PDF]
Let G be a connected graph with vertex set V(G). The degree resistance distance of G is defined as the sum over all pairs of vertices of the terms [d(u)+d(v)] R(u,v), where d(u) is the degree of vertex u, and R(u,v) denotes the resistance distance ...
Ivan Gutman, Linhua Feng, Guihai Yu
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The Resistance Distance Is a Diffusion Distance on a Graph
The resistance distance is a squared Euclidean metric on the vertices of a graph derived from the consideration of a graph as an electrical circuit. Its connection with the commute time of a random walker on the graph has made it particularly appealing ...
Ernesto Estrada
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Resistance distance distribution in large sparse random graphs [PDF]
We consider an Erdős–Rényi random graph consisting of N vertices connected by randomly and independently drawing an edge between every pair of them with probability c/N so that at N → ∞ one obtains a graph of finite mean degree c.
Pawat Akara-pipattana +2 more
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Resistance Distances In Simplicial Networks
Abstract It is well known that in many real networks, such as brain networks and scientific collaboration networks, there exist higher order nonpairwise relations among nodes, i.e. interactions between more than two nodes at a time.
Zhu, Mingzhe +4 more
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Background Improved understanding of the molecular basis of insecticide resistance may yield new opportunities for control of relevant disease vectors. In this current study, we investigated the quantification responses for the phenotypic and genotypic ...
Mas Azlin M. Akhir +6 more
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Frames and factorization of graph Laplacians [PDF]
Using functions from electrical networks (graphs with resistors assigned to edges), we prove existence (with explicit formulas) of a canonical Parseval frame in the energy Hilbert space \(\mathscr{H}_{E}\) of a prescribed infinite (or finite) network ...
Palle Jorgensen, Feng Tian
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Generalized inverses in graph theory
–In this article, some interesting applications of generalized inverses in the graph theory are revisited. Interesting properties of generalized inverses are employed to make the proof of several known results simpler, and several techniques such as ...
Umashankara Kelathaya +2 more
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Resistance Distance and Control Performance for bittide Synchronization [PDF]
We discuss control of bittide distributed systems, which are designed to provide logical synchronization between networked machines by observing data flow rates between adjacent systems at the physical network layer and controlling local reference clock ...
S. Lall +3 more
semanticscholar +1 more source

