Results 101 to 110 of about 1,046 (212)
Mathematical Properties of the Hyperbolicity of Circulant Networks
If X is a geodesic metric space and x1,x2,x3∈X, a geodesic triangle T={x1,x2,x3} is the union of the three geodesics [x1x2], [x2x3], and [x3x1] in X.
Juan C. Hernández +2 more
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Recognizing Recursive Circulant Graphs Abstract (Extended Abstract)
Recursive circulant graphs G(N d) have been introduced in 1994 by Park and Chwa [PC94] as a new topology for interconnection networks. Recursive circulant graphs G(N d) are circulant graphs with N nodes and with jumps of powers of d.
Guillaume Fertin, Andre Raspaud
core
Frobenius circulant graphs of valency four [PDF]
© 2008 Australian Mathematical Society. Online edition of the journal is available at http://journals.cambridge.org/JAZAbstract A first kind Frobenius graph is a Cayley graph Cay(K,S) on the Frobenius kernel of a Frobenius group $K \rtimes H$ such that
Thomson, A, Zhou, S
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The Number of Spanning Trees in Generalized Complete Multipartite Graphs of Fan-Type [PDF]
Approaching topics such as connected simple graph, k-partite graph, complete graph, tree, Smarandache (E1,E2)-number of ...
Junliang Cai +3 more
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Circulant Graphs And Tessellations On Flat Tori
Circulant graphs are characterized here as quotient lattices, which are realized as vertices connected by a knot on a k-dimensional flat torus tessellated by hypercubes or hyperparallelotopes.
Costa S.I.R. +3 more
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Strong regularity and circulant graphs
Let p be a prime number. The paper characterizes a strong regular \(p^ k\)-circulant graph. Also, the paper gives a representation of Paley graphs of order \(p^ 2\). Specifically, it is shown that a \(p^ k\)- circulant graph is a nontrivial strongly regular graph if and only if \(k=1\) and it is isomorphic to the Paley graph of order p.
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On the metric dimension of circulant graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Muhammad Imran 0006 +3 more
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The number of spanning trees in odd valent circulant graphs
In this paper, we consider the number of spanning trees in circulant graphs. For any class of odd valent circulant graphs C2n(a1,a2,…,ak−1,n), where a1,a2,…,ak−1 are fixed jumps and n varies, some formulas, asymptotic behaviors and linear recurrence ...
Chen, Xiebin, Lin, Qiuying, Zhang, Fuji
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Circulant graphs and tessellations on flat tori
Circulant graphs are characterized here as quotient lattices, which are realized as vertices connected by a knot on a k-dimensional flat torus tessellated by hypercubes or hyperparallelotopes.
Carlos, T.B. +3 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Svatopluk Poljak, Daniel Turzík
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