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A unified parameterized formulation of reasoning in fuzzy modeling and control

机译:模糊建模与控制中统一的参数化推理公式

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摘要

A unified parameterized formulation for the reasoning process in fuzzy modeling and control is developed in this paper. First, by selecting a suitable parameterized family of triangular functions and extending to the n-ray operation, the parameterized form of madman's approximation and formal logical reasoning approaches is introduced. Next, by unifying the inference mechanism for both approaches, a unified parameterized reasoning function is developed. It is also proved that for crips input variables, the two methods of inference from a set of rules, i.e., fist-aggregate-thinner (FATI) and first-infer-then-aggregate (FITA), generate identical fuzzy outputs. The proposed reasoning formulation introduces four reasoning parameters. Depending on these parameters, the reasoning operation varies continuously among the extreme case in each step of the inference. In ordered to reduce the computational effort, a fast algorithm for computing the parameterized family of triangular functions is suggested. Further, a simplified parameterized reasoning formulation is also suggested in which the defuzzified output can be calculated directly from the individual consequent fuzzy sets. This demonstrate the validity of the results.
机译:本文为模糊建模和控制中的推理过程开发了统一的参数化公式。首先,通过选择合适的参数化三角函数族并扩展到n射线运算,介绍了madman逼近和形式逻辑推理方法的参数化形式。接下来,通过统一两种方法的推理机制,开发了统一的参数化推理功能。还证明了对于crips输入变量,从一组规则进行推理的两种方法,即“先聚集后细化”(FATI)和“先推断后聚集”(FITA)会产生相同的模糊输出。提出的推理公式引入了四个推理参数。根据这些参数,在推理的每个步骤中,推理操作在极端情况下会连续变化。为了减少计算量,提出了一种用于计算三角函数的参数化族的快速算法。此外,还提出了简化的参数化推理公式,其中可以直接从各个相应的模糊集中计算出去模糊化的输出。这证明了结果的有效性。

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