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Identification of non-linear systems using radial basis function neural networks with time-varying learning algorithm

机译:基于径向基函数神经网络的时变学习算法识别非线性系统

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摘要

In this study, a time-varying learning algorithm (TVLA) using particle swarm optimisation (PSO) method is presented to optimise radial basis function neural networks (RBFNNs) for identification of non-linear systems. First, support vector regression (SVR) method is adopted to determine the number of hidden layer nodes, the initial parameters of the kernel and the initial weights of RBFNNs. After initialisation, an annealing robust TVLA (ARTVLA) is then applied to train the RBFNNs. In the ARTVLA, the determination of the learning rate would be an important issue for the trade-off between stability and speed of convergence. A simple and computationally efficient optimisation method, PSO, is adopted to simultaneously find a set of promising learning rates to overcome the stagnation for searching optimal solutions in training procedure of RBFNNs. The proposed SVR-based RBFNNs with ARTVLA (SVR-ARTVLA-RBFNNs) have good performance for system identification only using few hidden layer nodes. Three examples of a non-linear system, including two benchmarks and a real data set, are illustrated to show the feasibility and superiority of the proposed SVR-ARTVLA-RBFNNs for identification of non-linear systems.
机译:在这项研究中,提出了一种使用粒子群优化(PSO)方法的时变学习算法(TVLA),以优化用于识别非线性系统的径向基函数神经网络(RBFNN)。首先,采用支持向量回归(SVR)方法来确定隐层节点的数量,内核的初始参数和RBFNN的初始权重。初始化后,然后应用退火鲁棒TVLA(ARTVLA)训练RBFNN。在ARTVLA中,确定学习率将是在稳定性和收敛速度之间进行权衡的重要问题。采用一种简单且计算效率高的优化方法PSO来同时找到一组有希望的学习率,以克服在RBFNN训练过程中搜索最优解的停滞。所提出的带有ARTVLA的基于SVR的RBFNN(SVR-ARTVLA-RBFNN)仅使用很少的隐藏层节点就具有良好的系统识别性能。举例说明了一个非线性系统的三个示例,其中包括两个基准和一个实际数据集,以表明所提出的SVR-ARTVLA-RBFNN用于识别非线性系统的可行性和优越性。

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  • 来源
    《Signal Processing, IET》 |2012年第2期|p.91-98|共8页
  • 作者

    Ko C.-N.;

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  • 正文语种 eng
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  • 入库时间 2022-08-17 13:33:39

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