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Modeling failure rate time series by a fuzzy arithmetic-based inference system

机译:模糊算术推断系统建模故障率时间序列

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In this study, a fuzzy arithmetic based inference system is introduced to model and forecast linear trends of empirical failure rate time series. Here, a simple heuristic is introduced to form the membership functions of the fuzzy rule antecedents, while each rule consequent is treated as a fuzzy number composed of a left hand side and a right hand side fuzzy set, each of which is given by a sigmoid membership function. The novelty of the proposed method lies in the application of pliant arithmetics to aggregate separately the left hand sides and the right hand sides of the individual fuzzy consequents, taking the activation levels of the corresponding antecedents into account. Here, Dombi's conjunction operator is applied to form the fuzzy output from the aggregates of the left hand side and right hand side sigmoid functions. The introduced defuzzification method does not require any numerical integration and its speed is independent of the number of fuzzy rules. The output of the pliant arithmetic based fuzzy inference system is used to predict linear trends of failure rate time series. Next, the modeling capability of the introduced methodology is compared to that of an Adaptive Neuro-Fuzzy Inference System. Based on the results, our method may be viewed as a viable alternative modeling and prediction technique.
机译:在该研究中,引入了模糊算术基于推导系统的模拟和预测经验故障率时间序列的线性趋势。这里,引入简单的启发式以形成模糊规则前一种的成员函数,而每个规则随后被视为由左手侧和右手侧模糊集成的模糊数,每种模糊侧被丝状物给出会员函数。所提出的方法的新颖性在于普利特算术的应用,分别占据各个模糊后果的左手侧和右手侧,以考虑相应的防止剂的激活水平。这里,Dombi的结合操作员应用于从左手侧和右手侧S形函数的聚集体形成模糊输出。引入的除霜方法不需要任何数值集成,其速度与模糊规则的数量无关。庞大的基于算术的模糊推理系统的输出用于预测故障率时间序列的线性趋势。接下来,将引入的方法的建模能力与自适应神经模糊推理系统的建模能力进行了比较。基于结果,我们的方法可以被视为可行的替代建模和预测技术。

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