Arrangement graphs: a class of generalized star graphs

Khaled Day; Anand R Tripathi

doi:10.1016/0020-0190(92)90030-Y

Arrangement graphs: a class of generalized star graphs

Khaled Day, Anand R Tripathi

Computer Science and Engineering

Research output: Contribution to journal › Article › peer-review

164 Scopus citations

Abstract

We present a new interconnection topology, called the arrangement graph, as a generalization of the star graph topology and prove many of its properties such as: hierarchical structure, vertex and edge symmetry, simple and optimal routing, and many fault tolerance properties. The arrangement graph presents more flexibility than the star graph in terms of choosing the major design parameters: degree, diameter, and number of nodes.

Original language	English (US)
Pages (from-to)	235-241
Number of pages	7
Journal	Information Processing Letters
Volume	42
Issue number	5
DOIs	https://doi.org/10.1016/0020-0190(92)90030-Y
State	Published - Jul 3 1992

Keywords

Fault tolerance
routing
star graphs
symmetry

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10.1016/0020-0190(92)90030-Y

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title = "Arrangement graphs: a class of generalized star graphs",

abstract = "We present a new interconnection topology, called the arrangement graph, as a generalization of the star graph topology and prove many of its properties such as: hierarchical structure, vertex and edge symmetry, simple and optimal routing, and many fault tolerance properties. The arrangement graph presents more flexibility than the star graph in terms of choosing the major design parameters: degree, diameter, and number of nodes.",

keywords = "Fault tolerance, routing, star graphs, symmetry",

author = "Khaled Day and Tripathi, {Anand R}",

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AU - Tripathi, Anand R

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AB - We present a new interconnection topology, called the arrangement graph, as a generalization of the star graph topology and prove many of its properties such as: hierarchical structure, vertex and edge symmetry, simple and optimal routing, and many fault tolerance properties. The arrangement graph presents more flexibility than the star graph in terms of choosing the major design parameters: degree, diameter, and number of nodes.

KW - Fault tolerance

KW - routing

KW - star graphs

KW - symmetry

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ER -

Arrangement graphs: a class of generalized star graphs

Abstract

Keywords

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