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Performance Enhancement For Neural Fuzzy Systems Using Asymmetric Membership Functions

机译:使用非对称隶属函数的神经模糊系统的性能增强

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This paper proposes a method to enhance the performance of interval-valued neural fuzzy systems using asymmetric membership functions (called IVNFS-As). Each asymmetric interval-valued membership function is constructed from parts of four Gaussian functions. The proposed IVNFS-As can capture the essence of nonlinearities in dynamic systems. In addition, the Lyapunov theorem is used to demonstrate the convergence of IVNFS-As, and the corresponding learning algorithm is derived using the gradient method. The asymmetric interval-valued membership functions improve the approximation accuracy of simulation results and reduce the computational complexity. The effectiveness of our approach is demonstrated by results obtained for nonlinear system identification, adaptive control, and chaotic-time-series prediction.
机译:本文提出了一种使用非对称隶属函数(称为IVNFS-As)来增强区间值神经模糊系统性能的方法。每个非对称间隔值隶属函数均由四个高斯函数的一部分构成。提出的IVNFS-As可以捕获动态系统中的非线性本质。另外,利用李雅普诺夫定理证明IVNFS-As的收敛性,并采用梯度法推导了相应的学习算法。非对称区间值隶属函数提高了仿真结果的逼近精度,并降低了计算复杂度。非线性系统识别,自适应控制和混沌时间序列预测的结果证明了我们方法的有效性。

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