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Luo, W. and Zhou, B. (2009) On Ordinary and Reverse Wiener Indices of Non-Caterpillars. Mathematical and Computer Modelling, 50, 188-193. http://dx.doi.org/10.1016/j.mcm.2009.02.010
has been cited by the following article:
TITLE: Reciprocal Complementary Wiener Numbers of Non-Caterpillars
AUTHORS: Yanli Zhu, Fuyi Wei, Feng Li
KEYWORDS: Reciprocal Complementary Wiener Number, Wiener Number, Caterpillar
JOURNAL NAME: Applied Mathematics, Vol.7 No.3, February 26, 2016
ABSTRACT: The reciprocal complementary Wiener number of a connected graph G is defined as where is the vertex set. is the distance between vertices u and v, and d is the diameter of G. A tree is known as a caterpillar if the removal of all pendant vertices makes it as a path. Otherwise, it is called a non-caterpillar. Among all n-vertex non-cater- pillars with given diameter d, we obtain the unique tree with minimum reciprocal complementary Wiener number, where . We also determine the n-vertex non-caterpillars with the smallest, the second smallest and the third smallest reciprocal complementary Wiener numbers.
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