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Nonexistences of the Packing and Covering Designs for the Join Graph of K1 and C4 with a Pendent Edge

机译:悬垂K1和C4的连接图的填充和覆盖设计的不存在。

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Let lKv be the complete multigraph with v vertices. A G -design G-GDl(v) of lKv is a pair (X,B), where X is the vertex set of Kv and B is a collection of subgraphs of Kv, called blocks, such that each block is isomorphic to and any two distinct vertices in G are joined in Kv exact(at most, at least) l blocks of B. In this paper, we will discuss nonexistences and constructions of the maximum packing designs and the minimum covering designs for the join graph of K1 and C4 with a pendent edge for l=1.
机译:令lKv为具有v个顶点的完整多重图。 AG设计的lKv的G-GDl(v)是一对(X,B),其中X是Kv的顶点集,B是Kv子图的集合,称为图块,因此每个图块与图素同构G中的两个不同顶点在B的Kv个精确(至少,至少)个L块中连接。在本文中,我们将讨论K1和C4的连接图的最大包装设计和最小覆盖设计的不存在和构造。 l = 1的下垂边缘。

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