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Uncertainty Nonlinear Systems Modeling with Fuzzy Equations

机译:模糊方程的不确定性非线性系统建模

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Many uncertain nonlinear systems can be modeled by linear-in-parameter models. The uncertainties can be regarded as parameter changes, which can be described as fuzzy numbers. These models are fuzzy equations. They are alternative models for uncertain nonlinear systems. The modeling of the uncertain nonlinear systems is to find the coefficients of the fuzzy equation. Since the coefficients are in form of fuzzy numbers, they cannot be determined by the normal methods. In this paper, we transform the fuzzy equation into a neural network. Then we modify the gradient descent method for fuzzy numbers updating, and propose a back-propagation learning rule for fuzzy equations. The novel modeling method is validated with two benchmark examples.
机译:许多不确定的非线性系统可以通过线性in参数模型进行建模。不确定性可以被视为参数变化,可以被描述为模糊数。这些模型是模糊方程。它们是不确定非线性系统的替代模型。不确定的非线性系统的建模是找到模糊方程的系数。由于系数以模糊数的形式,因此不能通过正常方法来确定。在本文中,我们将模糊方程转换为神经网络。然后,我们修改模糊数更新的梯度渐变方法,并提出了模糊方程的反向传播学习规则。新颖的建模方法用两个基准示例进行了验证。

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