Title
A new class of interconnection networks based on alternating group
Abstract
The authors present an analysis of a new class of interconnection scheme based on the Cayley graph of the alternating group. The definition and an analysis of the symmetry of this class of graphs are presented, and a shortest-path routing algorithm is given. An algorithm for embedding of the Hamiltonian cycle is presented, and an algorithm for embedding grids is given. A greedy spanning tree algorithm for one source broadcasting and an analysis of the contention problem are also given.
Year
DOI
Venue
1992
10.1109/SPDP.1992.242706
Arlington, TX
Keywords
Field
DocType
embedding grid,contention problem,cayley graph,shortest-path routing algorithm,interconnection network,new class,tree algorithm,source broadcasting,hamiltonian cycle,interconnection scheme,tree graphs,routing,computer networks,alternating group,information science,embedding,information analysis,algorithm design and analysis,tree data structures,broadcasting,spanning tree,concurrent computing,hypercubes
Embedding,Computer science,Hamiltonian path,Cayley graph,Tree (data structure),Interconnection,Reverse-delete algorithm,Distributed computing,Spanning Tree Protocol,Alternating group
Conference
Volume
Issue
ISSN
23
4
0028-3045
ISBN
Citations 
PageRank 
0-8186-3200-3
80
4.39
References 
Authors
4
3
Name
Order
Citations
PageRank
Jung-Sing Jwo135734.18
S. Lakshmivarahan241266.03
Sudarshan K. Dhall352260.65