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An Algorithmic Approach to Conditional-Fault Local Diagnosis of Regular Multiprocessor Interconnected Systems under the PMC Model

机译:PMC模型下常规多处理器互联系统条件故障局部诊断的算法方法

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System-level diagnosis is a crucial subject for maintaining the reliability of multiprocessor interconnected systems. Consider a system composed of N independent processors, each of which tests a subset of the others. Under the PMC diagnosis model, Dahbura and Masson proposed an O(N^{2.5}) algorithm to identify the set of faulty processors in a t-diagnosable system, in which at most t processors are permanently faulty. In this paper, we establish some sufficient conditions so that a t-regular system can be conditionally (2t-1)-diagnosable, provided every fault-free processor has at least one fault-free neighbor. Because any t-regular system is no more than t-diagnosable, the approached diagnostic capability is nearly double the classical one-step diagnosability. Furthermore, a correct and complete method is given which exploits these conditions and the presented branch-of-tree architecture to determine the fault status of any single processor. The proposed method has time complexity O(t^2), and thus can diagnose the whole system in time O(t^2 N). In short, not only could the diagnostic capability be proved theoretically, but also it is feasible from an algorithmic perspective.
机译:系统级诊断是维护多处理器互连系统的可靠性的关键主题。考虑一个由N个独立处理器组成的系统,每个处理器都测试其他处理器的一个子集。在PMC诊断模型下,Dahbura和Masson提出了O(N ^ {2.5})算法,以在t可诊断的系统中识别出故障处理器的集合,其中最多t个处理器是永久性故障。在本文中,我们建立了一些充分的条件,以便t-常规系统可以有条件地(2t-1)-诊断,前提是每个无故障处理器都至少具有一个无故障邻居。因为任何t-regular系统都不是t-可诊断的,所以接近的诊断能力几乎是传统一步诊断的两倍。此外,给出了一种正确,完整的方法,可以利用这些条件和提出的树状分支体系结构来确定任何单个处理器的故障状态。该方法具有时间复杂度O(t ^ 2),因此可以在时间O(t ^ 2N)内对整个系统进行诊断。简而言之,不仅可以从理论上证明诊断能力,而且从算法的角度来看也是可行的。

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