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Decentralized Diagnosis for Nonfailures of Discrete Event Systems Using Inference-Based Ambiguity Management

机译:使用基于推理的歧义管理对离散事件系统的非故障进行分散诊断

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The task of decentralized decision-making involves interaction of a set of local decision-makers, each of which operates under limited sensing capabilities and is thus subjected to ambiguity during the process of decision-making. In our previous work, we made an observation that such ambiguities are of differing gradations and presented a framework for inferencing over various local control decisions of varying ambiguity levels to arrive at a global control decision. A similar inferencing-based framework for the management of ambiguities in the decentralized diagnosis of failures was also reported by us in another earlier work. For each event-trace executed by a system being monitored, each local diagnoser issues its own diagnosis decision (failure or nonfailure or unsure), tagged with a certain ambiguity level (zero being the minimum). A global diagnosis decision is taken to be a “winning” local diagnosis decision, i.e., one with a minimum ambiguity level. The computation of an ambiguity level for a local decision requires an assessment of the self-ambiguities as well as the ambiguities of the others, and an inference based up on such knowledge. This correspondence paper extends this to the decentralized diagnosis of nonfailures which requires that any ambiguity about the nonoccurrence of a failure be resolved within a uniformly bounded delay. It is known that the decentralized diagnosability for failures does not imply that for nonfailures, and vice versa. Further, the following difference exists: Once the ambiguity about the occurrence of a failure is resolved, future observations do not cause the ambiguity to reoccur. The same is not true when one is concerned with the diagnosis for nonfailures, and so, a different formulation is needed. In order to characterize the class of systems for which the ambiguity about the nonoccurrence of a failure can be resolved within a uniformly bounded delay, we introduce the notion of $N$-inference diagnosability for NonFailures (also called $N$-inference NF-diagnosability), where the index $N$ represents the maximum ambiguity level of any winning local decision. We present a method for verifying $N$-inference NF-diagnosability and also establish various properties of it.
机译:分散决策的任务涉及一组本地决策者的互动,每个决策者在有限的感知能力下运行,因此在决策过程中会产生歧义。在我们以前的工作中,我们观察到这种歧义具有不同的等级,并提出了一个框架,用于推断具有不同歧义级别的各种本地控制决策,以得出全局控制决策。我们在另一项较早的工作中也报道了类似的基于推理的框架,用于在分散式故障诊断中处理歧义。对于由受监视系统执行的每个事件跟踪,每个本地诊断程序都会发出自己的诊断决策(失败,不失败或不确定),并标记有一定的歧义级别(最小为零)。全局诊断决策被认为是“获胜”的局部诊断决策,即具有最小模糊度的决策。本地决策的歧义度的计算需要对自身歧义以及其他歧义进行评估,并需要基于此类知识进行推论。该对应文件将其扩展到非故障的分散诊断,该诊断要求在统一限制的延迟内解决关于故障未发生的任何歧义。众所周知,分散的故障诊断能力并不意味着没有故障,反之亦然。此外,存在以下差异:一旦解决了有关故障发生的歧义,以后的观察就不会再次引起歧义。当涉及到非故障诊断时,情况并非如此,因此需要不同的表述。为了描述可以在统一有界的延迟内解决不发生故障的模棱两可的系统类别,我们引入了对Non-Failures进行$ N $推理可诊断性的概念(也称为$ N $推理NF-可诊断性),其中索引$ N $表示任何获胜的本地决策的最大模糊度。我们提出了一种验证$ N $推理NF可诊断性的方法,并建立了它的各种属性。

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