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Handling uncertainty with possibility theory and fuzzy sets in a satellite fault diagnosis application

机译:利用可能性理论和模糊集处理不确定性在卫星故障诊断中的应用

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The fault mode effects and criticality analyses (FMECA) describe the impact of identified faults. They form an important category of knowledge gathered during the design phase of a satellite and are used also for diagnosis activities. This paper proposes their extension, allowing a finer representation of the available knowledge, at approximately the same cost, through the introduction of an appropriate representation of uncertainty and incompleteness based on Zadeh's possibility theory and fuzzy sets. The main benefit of the approach is to provide a qualitative treatment of uncertainty where we can for instance distinguish manifestations which are more or less certainly present (or absent) and manifestations which are more or less possibly present (or absent) when a given fault is present. In a second step, the proposed approach is extended to handle fault impacts expressed as event chronologies. Efficient, real-time compatible discrimination techniques exploiting uncertain observations are introduced, and an example of satellite fault diagnosis illustrates the method. A brief rationale for the choice of possibility theory and fuzzy sets is provided.
机译:故障模式影响和严重性分析(FMECA)描述了已识别故障的影响。它们构成了在卫星设计阶段收集的重要知识类别,也用于诊断活动。本文提出了它们的扩展,通过引入基于Zadeh可能性理论和模糊集的不确定性和不完备性的适当表示,可以以近似相同的成本更好地表示可用知识。该方法的主要好处是可以对不确定性进行定性处理,例如,我们可以区分出在确定的故障存在时或多或少肯定存在(或不存在)的表现和或多或少可能存在(或不存在)的表现。当下。第二步,将提出的方法扩展为处理表示为事件时间顺序的故障影响。介绍了利用不确定性观测值的高效,实时兼容判别技术,并以卫星故障诊断为例进行了说明。提供了可能性理论和模糊集选择的简要原理。

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