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Distance in graphs

Fred Buckley, +1 more
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The article was published on 1990-01-01 and is currently open access. It has received 1185 citations till now. The article focuses on the topics: Graph theory & Convexity.

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Note on the Distance Energy of Graphs

Burcu Bozkurt
TL;DR: In this article, the distance energy of a graph G is defined as the sum of the absolute values of the eigenvalues of the distance matrix of G. The distance matrix is defined to be defined as a function of the number of vertices and edges of G in the graph.
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Movement in museums: mediating between museum intent and visitor experience

TL;DR: In this article, the relation between observable patterns of visitor movement and museum intent, as expressed in the architectural layout of spaces and the curatorial arrangement of objects, is studied, and it is shown that the ways these museums structure movement paths are critical to how exhibits are perceived by visitors through spatial and visual relations.
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A matrix-based approach to searching colored paths in a weighted colored multidigraph

TL;DR: An algebraic approach to finding all edge-weighted-colored paths within a weighted colored multidigraph is developed, revealing the relationship between a coloredmultidigraph and a simple digraph, thereby providing new insights into algebraic graph theory.
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On distances in Sierpiński graphs: Almost-extreme vertices and metric dimension

TL;DR: In this paper, the distance between an arbitrary vertex and an almost-extreme vertex in Sierpinski graphs has been investigated, where an almost extreme vertex is defined as a vertex that is either adjacent to an extreme vertex of Sn p or is incident to an edge between two subgraphs of Snp-1.

On detour index

TL;DR: The detour index of a connected graph is defined as the sum of the detour distances (lengths of longest paths) between unordered pairs of vertices of the graph as discussed by the authors.