Fault diameter of interconnection networks
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A Study of Odd Graphs as Fault-Tolerant Interconnection Networks
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On the all-pairs-shortest-path problem
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Comments on "A Study of Odd Graphs as Fault-Tolerant Interconnection Networks"
IEEE Transactions on Computers
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SFCS '92 Proceedings of the 33rd Annual Symposium on Foundations of Computer Science
Fast computation of empirically tight bounds for the diameter of massive graphs
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Self-healing network for scalable fault-tolerant runtime environments
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PEGASUS: mining peta-scale graphs
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Scalable fault tolerant protocol for parallel runtime environments
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Assume a desktop grid middleware or a deployed cloud infrastructure that are both based on a large number of volunteers for computational-intensive applications or business applications. In this case, the Internet is the communication layer; hence, the communication graph is not regular. Scalability and fault tolerance issues are implicitly present on any platform. For instance, the overlay network that must be built to control the application as part of the run-time support system needs to be scalable and fault tolerant. In this paper, we compute fault tolerance properties of large, irregular graphs that may be used as models for the Internet. In a previous work, we presented algorithms and a framework for computing fault tolerance properties of different variants of randomly-generated binomial regular graphs (BMG). In the present paper we compute the metrics of the Node and Link connectivities and the fault diameter for four benchmarks. We also compare our implementation of the diameter computation with the work of Magnien et al.