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Twenty-Fifth International Symposium on Fault-Tolerant Computing
Optimal Resiliency Against Mobile Faults
Pasadena, California
June 27-June 30
ISBN: 0-8186-7079-7
H. Buhrman, CWI, Amsterdam, Netherlands
J.A. Garay, CWI, Amsterdam, Netherlands
J.-H. Hoepman, CWI, Amsterdam, Netherlands
Abstract: We consider a model where malicious agents can corrupt hosts and move around in a network of processors. We consider a family of mobile fault models MF(t/n-1,/spl rho/). In MF(t/n-1,/spl rho/) there are a total of n processors, the maximum number of mobile faults is t, and their roaming pace is /spl rho/ (for example, /spl rho/=3 means that it takes an agent at least 3 rounds to "hop" to the next host). We study in these models the classical testbed problem for fault tolerant distributed computing: Byzantine agreement. It has been shown that if /spl rho/=1, then agreement cannot be reached in the presence of even one fault, unless one of the processors remains uncorrupted for a certain amount of time. Subject to this proviso, we present a protocol for MF(/sup 1///sub 3/,1), which is optimal. The running time of the protocol is O(n) rounds, also optimal for these models.
Index Terms:
fault tolerant computing; reliability; computer network reliability; protocols; optimal resiliency; mobile faults; malicious agents; mobile fault models; roaming pace; classical testbed problem; fault tolerant distributed computing; Byzantine agreement; protocol; running time
Citation:
H. Buhrman, J.A. Garay, J.-H. Hoepman, "Optimal Resiliency Against Mobile Faults," ftcs, pp.0083, Twenty-Fifth International Symposium on Fault-Tolerant Computing, 1995
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