2018
DOI: 10.3233/jifs-171433
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Fuzzy regression model based on geometric coordinate points distance and application to performance evaluation

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Cited by 9 publications
(3 citation statements)
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“…RLS identification technique is a well-known estimator owing to its prominent benefits, namely: easy implementation, high efficiency in real-time operations, dynamical adaptability, and low memory capacity [35]. Equation (12) shows the cost function of RLS technique.…”
Section: Rls Identification Processmentioning
confidence: 99%
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“…RLS identification technique is a well-known estimator owing to its prominent benefits, namely: easy implementation, high efficiency in real-time operations, dynamical adaptability, and low memory capacity [35]. Equation (12) shows the cost function of RLS technique.…”
Section: Rls Identification Processmentioning
confidence: 99%
“…However, for the second scheme, a closed‐loop control strategies have been introduced [7]. However, the following advanced controllers are used based on the switching properties of Inverters: deadbeat technique [8], sliding‐mode control [9, 10], and fuzzy‐based structure [11–14]. The most significant aspect of deadbeat, sliding‐mode, and fuzzy‐based controllers is the provision of an output result without overshoot and ringing.…”
Section: Introductionmentioning
confidence: 99%
“…Generally, different identification approaches are presented to get the estimated parameters values of the system, but the RLS method is used based on some good points such as small memory capacity needed, significant modification ability into real‐time algorithms, good ability in fault detection to detect if any changes have happened on the system and capability of improving algorithm based on the dynamical requirement. Some of the papers presented by this identification method are presented by the authors of [32–35] which illustrate the substantial performance of this method. In (5), the introduction of the cost function is presented [36] 1em4ptJ = 1 N false∑ n = 1 N e normalT ( k ) e ( k ) e false( t false) = y false( k false) y ^ false( k false) where e ( t ) is the error function.…”
Section: Current Controllermentioning
confidence: 99%