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Generating optimal adaptive fuzzy-neural models of dynamicalsystems with applications to control

机译:生成动力系统的最优自适应模糊神经模型及其在控制中的应用

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The paper describes an approach to generating optimal adaptivenfuzzy neural models from I/O data. This approach combines structure andnparameter identification of Takagi-Sugeno-Kang (TSK) fuzzy models. Wenpropose to achieve structure determination via a combination of modifiednmountain clustering (MMC) algorithm, recursive least squares estimationn(RLSE), and group method of data handling (GMDH). Parameter adjustmentnis achieved by training the initial TSK model using the algorithm of annadaptive network based fuzzy inference system (ANFIS), which employsnbackpropagation (BP) and RLSE. Further, a procedure for generatingnlocally optimal model structures is suggested. The structurenoptimization procedure is composed of two phases: 1) locally optimalnrule premise variables subsets (LOPVS) are identified using MMC, GMDH,nand a search tree (ST); and 2) locally optimal numbers of model rulesn(LONOR) are determined using MMC/RLSE along with parallel simulationnmean square error (PSMSE) as a performance index. The effectiveness ofnthe proposed approach is verified by a variety of simulation examples.nThe examples include modeling of a nonlinear dynamical process from I/Ondata and modeling nonlinear components of dynamical plants, followed byntracking control based on a model reference adaptive scheme (MRAC).nSimulation results show that this approach is fast and accurate andnleads to several optimal models
机译:本文介绍了一种从I / O数据生成最佳自适应模糊神经模型的方法。该方法结合了Takagi-Sugeno-Kang(TSK)模糊模型的结构和参数识别。提出通过结合改进的山峰聚类(MMC)算法,递归最小二乘估计n(RLSE)和数据处理分组方法(GMDH)来实现结构确定。通过使用基于自适应网络的模糊推理系统(ANFIS)的算法训练初始TSK模型来实现参数调整,该算法采用了反向传播(BP)和RLSE。此外,提出了一种生成局部最优模型结构的过程。结构优化过程包括两个阶段:1)使用MMC,GMDH和搜索树(ST)识别局部最优规则前提变量子集(LOPVS); 2)使用MMC / RLSE与并行仿真的均方误差(PSMSE)作为性能指标,确定模型规则的局部最优数(LONOR)。各种仿真示例验证了该方法的有效性.n示例包括根据I / Ondata建模非线性动力学过程以及对动态工厂的非线性组件建模,然后基于模型参考自适应方案(MRAC)进行跟踪控制。结果表明,该方法快速准确,可导致几种最佳模型

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