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• W3004062506 abstract "A strongly connected digraph is called a cactoid-type if each of its blocks is a digraph consisting of finitely many oriented cycles sharing a common directed path. In this article, we find the formula for the determinant of the distance matrix for weighted cactoid-type digraphs and find its inverse, whenever it exists. We also compute the determinant of the distance matrix for a class of unweighted and undirected graphs consisting of finitely many cycles, sharing a common path." @default.
• W3004062506 created "2020-02-07" @default.
• W3004062506 creator A5007306012 @default.
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• W3004062506 date "2020-01-30" @default.
• W3004062506 modified "2023-09-25" @default.
• W3004062506 title "Distance Matrix of Weighted Cactoid-type Digraphs" @default.
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