两图弱连接的wiener指数的一些界

V. N. Manju, T. Athul, G. Suresh Singh
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摘要

2020年,G. Suresh Singh和Manju V. N. \cite{mvn}针对给定图的度引入了两个不相交图的弱连接概念,并将其分类为齐次弱连接和异质弱连接,并研究了它们的一些性质。齐次弱连接可分为奇到奇次弱连接、偶到偶次弱连接、奇到奇和偶到偶次弱连接三种情况。类似地,异构弱连接还包括其他三种情况,即奇偶弱连接、偶奇弱连接、奇偶弱连接和偶奇弱连接。本文试图找到图的奇到奇、偶到偶、奇到偶、偶到奇次弱连接的维纳指数的界。
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SOME BOUNDS FOR THE WIENER INDEX OF WEAK JOIN OF TWO GRAPHS
In 2020, G. Suresh Singh and Manju V. N. \cite{mvn} introduced the concept of weak join of two disjoint graphs with respect to the degrees of the given graphs and categorized them as homogeneous weak join, heterogeneous weak join and studied some of their properties. Homogeneous weak join can be splitted in to three cases namely, odd to odd degree weak join, even to even degree weak join, odd to odd and even to even degree weak join. Similarly, heterogeneous weak join includes the other three cases namely, odd to even degree weak join, even to odd degree weak join, odd to even and even to odd degree weak join. In this paper we try to find bounds for the Wiener index of odd to odd, even to even, odd to even and even to odd degree weak join of graphs.
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