期刊文献+
共找到2篇文章
< 1 >
每页显示 20 50 100
Identification of Neuro-Fuzzy Hammerstein Model Based on Probability Density Function
1
作者 方甜莲 贾立 《Journal of Donghua University(English Edition)》 EI CAS 2016年第5期703-707,共5页
A new identification method of neuro-uzzy Hammerstein model based on probability density function(PDF) is presented,which is different from the idea that mean squared error(MSE) is employed as the index function in tr... A new identification method of neuro-uzzy Hammerstein model based on probability density function(PDF) is presented,which is different from the idea that mean squared error(MSE) is employed as the index function in traditional identification methods.Firstly,a neuro-fuzzy based Hammerstein model is constructed to describe the nonlinearity of Hammerstein process without any prior process knowledge.Secondly,a kind of special test signal is used to separate the link parts of the Hammerstein model.More specifically,the conception of PDF is introduced to solve the identification problem of the neuro-fuzzy Hammerstein model.The antecedent parameters are estimated by a clustering algorithm,while the consequent parameters of the model are identified by designing a virtual PDF control system in which the PDF of the modeling error is estimated and controlled to converge to the target.The proposed method not only guarantees the accuracy of the model but also dominates the spatial distribution of PDF of the model error to improve the generalization ability of the model.Simulated results show the effectiveness of the proposed method. 展开更多
关键词 Probability clustering guarantees separate converge prior generalization conception squared nonlinearity
在线阅读 下载PDF
ON THE SEPARABLE NONLINEAR LEAST SQUARES PROBLEMS
2
作者 Xin Liu Yaxiang Yuan 《Journal of Computational Mathematics》 SCIE EI CSCD 2008年第3期390-403,共14页
Separable nonlinear least squares problems are a special class of nonlinear least squares problems, where the objective functions are linear and nonlinear on different parts of variables. Such problems have broad appl... Separable nonlinear least squares problems are a special class of nonlinear least squares problems, where the objective functions are linear and nonlinear on different parts of variables. Such problems have broad applications in practice. Most existing algorithms for this kind of problems are derived from the variable projection method proposed by Golub and Pereyra, which utilizes the separability under a separate framework. However, the methods based on variable projection strategy would be invalid if there exist some constraints to the variables, as the real problems always do, even if the constraint is simply the ball constraint. We present a new algorithm which is based on a special approximation to the Hessian by noticing the fact that certain terms of the Hessian can be derived from the gradient. Our method maintains all the advantages of variable projection based methods, and moreover it can be combined with trust region methods easily and can be applied to general constrained separable nonlinear problems. Convergence analysis of our method is presented and numerical results are also reported. 展开更多
关键词 Separable nonlinear least squares problem Variable projection method Gauss-Newton method Levenberg-Marquardt method Trust region method Asymptotical convergence rate Data fitting
原文传递
上一页 1 下一页 到第
使用帮助 返回顶部