2022
DOI: 10.1016/j.ins.2022.07.090
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Recursive least mean dual p-power solution to the generalization of evolving fuzzy system under multiple noises

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Cited by 6 publications
(7 citation statements)
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“…The generalised total least squares method can also be used for modelling single-input single-output systems [48] and multi-input single-output systems [43] with noisy inputs and outputs, but they are not for NF model updating. The generalised total least squares algorithm is extended in [21] for training an NF model with partial input signals corrupted by noise and also in [19] considering multiple types of noises. However, the method in [21] needs prior knowledge of the noise variances, while the method in [19] assumes that the noise distribution is known, which restricts their online application.…”
Section: Introductionmentioning
confidence: 99%
See 4 more Smart Citations
“…The generalised total least squares method can also be used for modelling single-input single-output systems [48] and multi-input single-output systems [43] with noisy inputs and outputs, but they are not for NF model updating. The generalised total least squares algorithm is extended in [21] for training an NF model with partial input signals corrupted by noise and also in [19] considering multiple types of noises. However, the method in [21] needs prior knowledge of the noise variances, while the method in [19] assumes that the noise distribution is known, which restricts their online application.…”
Section: Introductionmentioning
confidence: 99%
“…The generalised total least squares algorithm is extended in [21] for training an NF model with partial input signals corrupted by noise and also in [19] considering multiple types of noises. However, the method in [21] needs prior knowledge of the noise variances, while the method in [19] assumes that the noise distribution is known, which restricts their online application. Lughofer [31] proposes a recursive weighted total least squares method for estimating NF model parameters with noisy input data without requiring prior knowledge of the noise variances or distribution.…”
Section: Introductionmentioning
confidence: 99%
See 3 more Smart Citations