Title
Embed longest rings onto star graphs with vertex faults
Abstract
The star graph has been recognized as an attractive alternative to the hypercube. Let Fe and Fν be the sets of vertex faults and edge faults, respectively. Previously, Tseng et al. showed that an n-dimensional star graph can embed a ring of length n! if |Fe|⩽n-3 (|Fν|=0), and a ring of length at least n!-4|Fν| if |Fν|⩽n-3 (|Fe |=0). Since an n-dimensional star graph is regular of degree n-1 and is bipartite with two partite sets of equal size, our result achieves optimality in the worst case
Year
DOI
Venue
1998
10.1109/ICPP.1998.708473
ICPP
Keywords
Field
DocType
embed longest rings,bipartite graph,multiprocessor interconnection networks,edge faults,parallel architectures,fault tolerant computing,optimality,vertex faults,star graphs,graph theory,hypercube,hypercube networks,tree graphs,network topology,computer science,hypercubes,resilience,scattering,star graph
Graph theory,Vertex (geometry),Hypercube graph,Computer science,Folded cube graph,Parallel computing,Bipartite graph,Star (graph theory),Symmetric graph,Hypercube,Distributed computing
Conference
ISSN
ISBN
Citations 
0190-3918
0-8186-8650-2
16
PageRank 
References 
Authors
1.18
25
3
Name
Order
Citations
PageRank
Sun-Yuan Hsieh11715112.85
Gen-Huey Chen297989.32
Chin-Wen Ho357339.27