1994
DOI: 10.1080/00207179408921470
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Fast self-learning multivariable fuzzy controllers constructed from a modified CPN network

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Cited by 33 publications
(21 citation statements)
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“…Several learning algorithms developed in the field of artificial neural networks have been applied to fuzzy system learning. Supervised learning based on the gradient method [15], unsupervised learning [16], and reinforcement learning [17] have proved to be very effective to improve the performance of the fuzzy systems. Furthermore, fuzzy systems that can learn from data will be much more objective and the knowledge they acquired is believed to be more profound.…”
Section: B Global Parameter Learningmentioning
confidence: 99%
“…Several learning algorithms developed in the field of artificial neural networks have been applied to fuzzy system learning. Supervised learning based on the gradient method [15], unsupervised learning [16], and reinforcement learning [17] have proved to be very effective to improve the performance of the fuzzy systems. Furthermore, fuzzy systems that can learn from data will be much more objective and the knowledge they acquired is believed to be more profound.…”
Section: B Global Parameter Learningmentioning
confidence: 99%
“…CFNN, a combination of CPN and fuzzy arithmetic, was first introduced by Nie and Linkens (1994). The architecture of CFNN consists of an input layer, a Kohonen layer, and a Grossberg layer (see Fig.…”
Section: Counterpropagation Fuzzy Neural Network (Cfnn)mentioning
confidence: 99%
“…Until now, a lot of efforts have been made to realize such features. To provide the fuzzy system with the first function abovementioned, Yamaguchi et al [11] and Nie et al [12] use BAM and CPN neural network, respectively, whilst Nakamori et al [13] select the clustering technique. As for the second function, backpropagation neural networks [14], pi-sigma neural network [15] and simulated annealing [16] are attempted for supervised parameter learning, while a neuron-like structure is used as reinforcement learning [17].…”
Section: Off-line Training and Optimization Of The Feedforward Fumentioning
confidence: 99%
“…Given the desired trajectory and provided the feedforward torques are acceptably accurate, (12) can be linearized along the nominal trajectory (13) where and are the gradients of evaluated at and , respectively, , and and are the nominal values of and . Let and , then we have the following perturbation equation for the robot system: (14) As a result, the control problem reduces to producing a proper so that converges to zero.…”
Section: A Decentralized Perturbation Model Of the Robotmentioning
confidence: 99%
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