Results 11 to 20 of about 1,343 (197)
Edge-Transitive Lexicographic and Cartesian Products [PDF]
In this note connected, edge-transitive lexicographic and Cartesian products are characterized. For the lexicographic product G ◦ H of a connected graph G that is not complete by a graph H, we show that it is edge-transitive if and only if G is edge ...
Imrich Wilfried +3 more
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Some diameter notions in lexicographic product [PDF]
Many graphs such as hypercubes, star graphs, pancake graphs, grid, torus etc are known to be good interconnection network topologies. In any network topology, the vertices represent the processors and the edges represent links between the processors. Two
Chithra MR +2 more
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Infinite lexicographic products [PDF]
20 pages, 3 ...
Meir, Nadav
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Hamiltonian decomposition of lexicographic product [PDF]
AbstractIn this paper we prove the conjecture of J.-C. Bermond (Ann. Discrete Math. 36 (1978), 21–28): If two graphs are decomposable into Hamiltonian cycles, then their lexicographic product is decomposable, too.
Zsolt Baranyai, Gy. R. Szász
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Game chromatic number of lexicographic product graphs [PDF]
In this paper, we determine the exact values of the game chromatic number of lexicographic product of path P2 with path Pn, star K1,n and wheel Wn. Also we give an upper bound for the game chromatic number of lexicographic product of any two simple ...
R. Alagammai, V. Vijayalakshmi
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On matching extendability of lexicographic products [PDF]
Summary: A graph \(G\) of even order is \(\ell\)-extendable if it is of order at least \(2\ell+2\), contains a matching of size \(\ell\), and if every such matching is contained in a perfect matching of \(G\). In this paper, we study the extendability of lexicographic products of graphs.
Nina Chiarelli +4 more
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Star-extremal graphs and the lexicographic product [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guogang Gao, Xuding Zhu
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A lexicographic product for signed graphs [PDF]
Summary: A signed graph is a pair \(\Gamma=(G,\sigma)\), where \(G=(V(G),E(G))\) is a graph and \(\sigma:E(G)\rightarrow\{+1,-1\}\) is the sign function on the edges of \(G\). The notion of composition (also known as lexicographic product) of two signed graphs \(\Gamma\) and \(\Lambda=(H,\tau)\) already exists in literature, yet it fails to map ...
Brunetti M, Cavaleri M, Donno A.
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The pre-hull number and lexicographic product [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Peterin, Iztok, Iztok Peterin
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The Tshivenḓa-English Ṱahalusamaipfi/Dictionary as a Product of South African Lexicographic Processes [PDF]
<p>ABSTRACT: The publication of a dictionary is regarded as the result of a lexicographic process. Three subtypes of a lexicographic process have been noted, namely the primary comprehensive, the secondary comprehensive and the dictionary specific ...
Mbulungeni Madiba, Dion Nkomo
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