On the Edge Importance Using Its Traffic Based on a Distribution Function along Shortest Paths in a Network

Peng CHENG, Shigeru MASUYAMA

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Summary :

We model a road network as a directed graph G(V,E) with a source s and a sink t, where each edge e has a positive length l(e) and each vertex v has a distribution function αv with respect to the traffic entering and leaving v. This paper proposes a polynomial time algorithm for evaluating the importance of each edge e E whicn is defined to be the traffic f(e) passing through e in order to assign the required traffic Fst(0) from s to t along only shortest s-t paths in accordance with the distribution function αv at each vertex v.

Publication
IEICE TRANSACTIONS on Fundamentals Vol.E78-A No.3 pp.440-443
Publication Date
1995/03/25
Publicized
Online ISSN
DOI
Type of Manuscript
LETTER
Category
Graphs, Networks and Matroids

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