Abstract
Given a graph G and a non-negative integer h, the R h -(edge)connectivity of G is the minimum cardinality of a set of (edges)vertices of G, if any, whose deletion disconnects G, and every remaining component has minimum degree at least h. Similarly, given a non-negative integer g, the g-(edge)extraconnectivity of G is the minimum cardinality of a set of (edges)vertices of G, if any, whose deletion disconnects G, and every remaining component has more than g vertices. In this paper, we determine R 2 -(edge)connectivity and 2-extra(edge)connectivity of Cayley graphs generated by transposition trees.
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