Results 21 to 30 of about 1,002 (213)
Regular packings of regular graphs
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Amauri Gutiérrez, Anna S. Lladó
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Arithmetic completely regular codes [PDF]
In this paper, we explore completely regular codes in the Hamming graphs and related graphs. Experimental evidence suggests that many completely regular codes have the property that the eigenvalues of the code are in arithmetic progression.
Jacobus Koolen +3 more
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On extension of regular graphs [PDF]
arXiv admin note: substantial text overlap with arXiv:1407 ...
Banerjee, Anirban, Bej, Saptarshi
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Recently, a construction of minimal codes arising from a family of almost Ramanujan graphs was shown. Ramanujan graphs are examples of expander graphs that minimize the second-largest eigenvalue of their adjacency matrix.
Valentino Smaldore
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We study the emergence of cooperation in structured populations with any arrangement of cooperators and defectors on the evolutionary graph. In a computational approach using structure coefficients defined for configurations describing such arrangements ...
Hendrik Richter
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b-Coloring of the Mycielskian of Some Classes of Graphs
The b-chromatic number b(G) of a graph G is the maximum k for which G has a proper vertex coloring using k colors such that each color class contains at least one vertex adjacent to a vertex of every other color class.
Raj S. Francis, Gokulnath M.
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A graph G=(V,E) is called a unit-distance graph in the plane if there is an injective embedding of V in the plane such that every pair of adjacent vertices are at unit distance apart. If additionally the corresponding edges are non-crossing and all vertices have the same degree r we talk of a regular matchstick graph.
Sascha Kurz, Rom Pinchasi
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Some Properties of Regular Line Graphs
In this paper, the concept of regular line graph has been introduced. The maximum number of vertices with different degrees in the regular line graphs has also been studied.
Akram Attar
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20 pages, 6 ...
Primoz Potocnik, Janos Vidali
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On edge product cordial graphs [PDF]
An edge product cordial labeling is a variant of the well-known cordial labeling. In this paper we characterize graphs admitting an edge product cordial labeling.
Jaroslav Ivančo
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