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Implementation of neuro-fuzzy systems through interval mathematics

机译:通过间隔数学实现神经模糊系统

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Neural network performance is dependent on the quality and quantity of training samples presented to the network. In cases where training data is sparse or not fully representative of the range of values possible, incorporation of fuzzy techniques optimizes performance. That is, while neural networks are excellent classifiers, introducing fuzzy techniques allow the classification of imprecise data. The neurofuzzy system presented here is a neural network that processes fuzzy numbers. It usesinterval mathematics in its implementation.The neuro-fuzzy system uses a standard feed-forward network as its basis. The novelty lies in the fact that it processes fuzzy numbers. Specifically, α-cuts of the fuzzy numbers are represented by interval vectors. The backpropagation with momentumlearning rule is derived for interval variables. The resulting equations are then employed for training of the system. Thus, the input and output vectors are interval vectors, and the neuronal operations are modified to deal with the interval numbers.Summation of the resultant α-cuts (interval numbers) provide the final fuzzy valued output.Experimental results show that the neuro-fuzzy system's performance is vastly improved over a standard neural network and other existing methods for speaker-independent speech recognition, an extremely difficult classification problem.
机译:神经网络性能取决于呈现给网络的训练样本的质量和数量。在训练数据稀疏或不完全代表的情况下可能的情况下,模糊技术的融合优化了性能。也就是说,虽然神经网络是优秀的分类器,但引入模糊技术允许对不精确数据进行分类。这里呈现的神经油动系统是一种处理模糊数的神经网络。它在其实现中使用了Interval数学。神经模糊系统使用标准馈送向前网络作为其基础。新颖性在于它处理模糊数量的事实。具体地,模糊数的α-切割由间隔向量表示。与间隔变量导出具有血量清算规则的BackPropagation。然后采用所得到的方程用于训练系统。因此,输入和输出向量是间隔向量,并且修改神经元操作以处理间隔号。结果α-cuts(间隔数)的次数提供了最终的模糊值输出。实验结果表明神经模糊系统的性能大大提高了标准的神经网络和其他现有的扬声器 - 独立性语音识别方法,这是一个极其困难的分类问题。

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