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On the bondage number of middle graphs
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Aytac, A., Turaci, T., Odabas, Z. N.
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On Strong Split Middle Domination of a Graph [PDF]
The middle graph M(G) of graph G is obtained by inserting a vertex xi in the “middle” of each edge ei, 1 ? i ? |E(G)|, and adding the edge xixj for 1?i ? j ? |E(G)| if and only if ei and ej have a common vertex.
, Dr. M.H. Muddebihal, Megha Khandelwal
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Regular number of Middle graph of a graph [PDF]
For any (p ,q) graph G, the middle graph of a graph G, is denoted by M(G), is a graph whose vertex set is V(G)?E(G), and two vertices are adjacent if they are adjacent edges of G or one is a vertex and other is an edge incident with it.
, M. H. Muddebihal, Abdul Gaffar
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Histograms of the transformed correlation coefficients between the RGB channels: ζ(1) (top graph), ζ(2) (middle graph), and ζ(3) (bottom graph). [PDF]
Histograms of the transformed correlation coefficients between the RGB channels: ζ(1) (top graph), ζ(2) (middle graph), and ζ(3) (bottom graph).
Laura Rebollo-Neira (5638214) +1 more
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Mild cognitive impairment (MCI) is often considered a critical time window for predicting early conversion to Alzheimer’s disease (AD). Brain functional connectome data (i.e., functional connections, global and nodal graph metrics) based on resting-state
Xiaowen Xu +13 more
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Neuropathic pain (NP) following spinal cord injury (SCI) is refractory to pain control strategies, and the underlying neuronal mechanisms remain poorly understood.
Eunhee Park +6 more
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A numeral system for the middle-levels graphs [PDF]
The middle-levels graph $M_k ...
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Graph-Guided Banding of the Covariance Matrix [PDF]
Regularization has become a primary tool for developing reliable estimators of the covariance matrix in high-dimensional settings. To curb the curse of dimensionality, numerous methods assume that the population covariance (or inverse covariance) matrix ...
Jacob Bien (767406)
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Vertex semi-middle graph of a graph
In this communication, the vertex semi-middle graph of a graph $M_v(G)$ is introduced. We obtain a characterization of graphs whose $M_v(G)$ is planar, outerplanar and minimally non-outerplanar. Further, we obtain $M_v(G)$ is Eulerian, crossing number one and crossing number two.
null Rajendra Prasad K C +2 more
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On k-rainbow domination in middle graphs [PDF]
Let G be a finite simple graph with vertex set V(G) and edge set E(G). A function f : V(G) → P({1,2,…,k}) is a k-rainbow dominating function on G if for each vertex v∈V(G) for which f(v) = ∅, it holds that ⋃u∈N(v) f(u) = {1,2,…,k}. The weight of a k-rainbow dominating function is the value ∑v∈V(G)|f(v)|.
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