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Signed Product and Total Signed Product Cordial Labeling of Cartesian Product Between Balanced Bipartite Graph and Path

机译:签署的产品和总签名产品巧克力标记平衡二角形图和路径之间的笛卡尔产品

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Nowadays, signed product cordial labeling and total signed product cordial labeling play an important role in graph labeling. For the graph G= (V,E), all the vertices are label by 1 or -1 with the restriction that the difference between total number of vertices labeled by 1 and -1 is less than equal to 1, where edge ofthe graph G= (V, E) labeled by the multiplication ofthe label ofthe end vertices also with the restriction that the difference between total number of edges labeled by 1 and -1 is less than equal to 1. We investigate some interesting result under the above labeling scheme on some new type of complex graph. In this paper, we apply signed product cordial labeling and total signed product cordial labeling on the graph obtained by Cartesian product between balanced bipartite graph K_(n,n) and path P_r. We have shown that the time complexity of the algorithms is superlinear.
机译:如今,签名产品亲切标签和总签名产品亲切标签在图表标签中发挥着重要作用。对于图G =(v,e),所有顶点都是标记为1或-1,限制标记为1和-1标记的顶点的总数之间的差异小于等于1,其中图G的边缘=(v,e)由端顶的标签的乘法标记,也具有限制,标记为1和-1标记的边缘的总数之间的差异小于等于1.我们调查在上述标记方案下的一些有趣的结果在一些新型复杂图。在本文中,我们在平衡二角形图K_(N,N)和Path P_R路径P_R之间的笛卡尔产品上的图表上应用签名产品亲切标签和总签名产品亲切标记。我们已经表明,算法的时间复杂性是超线性的。

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