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作 者:WEI Jing WANG Tao SUN Caiyun
机构地区:[1]Department of Basic Course, North China Institute of Science and Technology
出 处:《Wuhan University Journal of Natural Sciences》2016年第3期199-203,共5页武汉大学学报(自然科学英文版)
基 金:Supported by the Natural Science Foundation of Beijing(1102015);University Scientific Research Project of Hebei Province(Z2014032);the Fundamental Research Funds for the Central Universities(HKXJZD201402,2011B019,3142013025,3142014127)
摘 要:In the paper, we study the gracefulness of several unconnected graphs related to wheel. For natural number p ≥ 1, t ≥ 1 , let n = 2t + 3,2t + 4 , which proved W. U K (1) p,t U K(2) is graceful; for p≥1, t≥1 ,let n=2t+3,2t+4, then Wn,2n+1 U K(1)p,t U K(2) p,t is graceful and for m ≥ 1, r ≥ 1 , let n = 2m + 5, Wn,2n+1 U (C3 v Km) U St(r) is graceful.In the paper, we study the gracefulness of several unconnected graphs related to wheel. For natural number p ≥ 1, t ≥ 1 , let n = 2t + 3,2t + 4 , which proved W. U K (1) p,t U K(2) is graceful; for p≥1, t≥1 ,let n=2t+3,2t+4, then Wn,2n+1 U K(1)p,t U K(2) p,t is graceful and for m ≥ 1, r ≥ 1 , let n = 2m + 5, Wn,2n+1 U (C3 v Km) U St(r) is graceful.
关 键 词:WHEEL unconnected graph graceful graphs gracefullabeling
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