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Edge Graceful Labeling of Paley Digraph

机译:边缘优雅的贴图贴图

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摘要

A digraph G is finite and is denoted as G(V, E) with V as set of nodes and E as set of directed arcs which is exact. If (u, v) is an arc in a digraph D, we say vertex u dominates vertex v. A special digraph arises in round robin tournaments. Tournaments with a special quality Q(n, k) have been studied by Ananchuen and Caccetta. Graham and Spencer defined tournament with q vertices where q ≡ 3 (mod 4) is a prime. It was named suitably as Paley digraphs in respect deceased Raymond Paley, he was the person used quadratic residues to construct Hadamard matrices more than 50 years earlier. This article is based on a special class of graph called Paley digraph which admits odd edge graceful, super edge graceful and strong edge graceful labeling.
机译:Digraph G是有限的,并且用V作为节点组和E的集合和E表示为一组精确的弧。 如果(U,V)是一流的弧,我们说顶点U占主导地位V.循环锦标赛中出现的特殊上型。 Ananchuen和Caccetta研究了特殊质量Q(N,K)的锦标赛。 Graham和Spencer定义了与Q顶点的锦标赛,其中Q≡3(mod 4)是一个素数。 它被评为尊重死亡雷蒙·佩奇的佩力数字,他是使用二次残留的人,以50年来建造Hadamard矩阵。 本文基于一类特殊的图表,称为Paley Digraph,允许奇怪的边缘优雅,超级优雅和强壮的优雅标签。

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