Results 31 to 40 of about 2,650,610 (297)
An algorithm to recognize a middle graph
AbstractA graph F is called middle if there exists a graph G such that there is a one-to-one correspondence between the vertices of F and the vertices and edges of G such that two vertices of F are adjacent if and only if the corresponding elements (considered as subsets of the set of vertices) have a non-empty intersection.In this paper we present a ...
Miroslawa Skowronska, Maciej M. Syslo
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On Domatic Number of Some Rotationally Symmetric Graphs
Domination is a well-known graph theoretic concept due to its significant real-world applications in several domains, such as design and communication network analysis, coding theory, and optimization.
Hassan Raza +2 more
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A Heuristic for Direct Product Graph Decomposition [PDF]
In this paper we describe a heuristic for decomposing a directed graph into factors according to the direct product (also known as Kronecker, cardinal or tensor product). Given a directed, unweighted graph G with adjacency matrix Adj(G), our heuristic
Moreno Marzolla +2 more
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Hamiltonicity of complements of middle graphs
Let \(G(V,E)\) be an undirected finite simple graph. The middle graph \(M(G)\) of \(G\) has the vertex set \(V(G)\cup E(G)\) and two vertices \(x,y\) of \(M(G)\) are adjacent in \(M(G)\) if at least one of them corresponds to an edge \(e\) of \(G\) and the other one is either one of the endvertices of \(e\) in \(G\), or corresponds to an edge \(f\) of \
Xinhui An, Baoyindureng Wu
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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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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 Algorithm Animation with Grrr [PDF]
We discuss geometric positioning, highlighting of visited nodes and user defined highlighting that form the algorithm animation facilities in the Grrr graph rewriting programming language. The main purpose of animation was initially for the debugging and
Peter J. Rodgers +3 more
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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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