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冠图K_n·K_m的两种边度结合重构数

Two Kinds of Degree Associated Edge Reconstruction Numbers of K_n·K_m
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摘要 图的重构猜想是Ulam和Kelly在20世纪中叶提出的一个著名的难题,之后,Harary提出边重构猜想,它是指任何一个至少含有4条边的图能够被它的边主子图集所唯一确定,通过分析冠图K_n·K_m的一个边主子图可能重构的图的结构,从而确定了它的两种边度结合重构数,进一步丰富了结构图论的内容。 The Reconstruction Conjecture of Ulam and Kelly has been open for more than 50 years. Then,Harary proposed Edge-Reconstruction Conjecture,it states that every graph with more than three edges is determined by its edge-card. Two kinds of degree associated edge reconstruction numbers of the graph Kn·Km are determined by considering the possible reconstructions from a degree-associate edge-card. The results enrich the structure property of graphs.
出处 《上饶师范学院学报》 2016年第6期7-9,共3页 Journal of Shangrao Normal University
基金 上饶师范学院自然科学基金资助项目(201606) 江西省自然科学基金资助项目(20151BAB211002)
关键词 重构 边主子图 边度结合重构数 冠图 reconstruction edge-card degree-associate edge reconstruction number Corona graph
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