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A Digital Circuit Design of Hyperbolic Tangent Sigmoid Function for Neural Networks

机译:神经网络双曲线切线型函数的数字电路设计

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This paper presents a digital circuit design approach for a commonly used activation function, hyperbolic tangent sigmoid functions, for neural networks. Our design concept for such a nonlinear function is to approximate the function of its first-order derivative by piece-wise linear functions first, then to obtain the estimate of the original function by integrating the approximated function of the first-order derivative by a digital circuit. The average error and maximum error of the proposed approximation approach are in the order of 10~(-3) and 10~(-2), respectively in the software simulation. The hardware implementation of the proposed method consumes only one multiplication and one addition/subtraction ALU with the aid of resource sharing. The performance of our circuit has been validated by a neural network for a system identification problem in the software simulation.
机译:本文提出了一种用于神经网络的常用激活功能,双曲线切线函数的数字电路设计方法。我们的这种非线性函数的设计概念是通过首先通过转换线性函数近似衍生的函数,然后通过将一流导数的近似函数集成到数字的近似函数来获得原始功能的估计电路。所提出的近似方法的平均误差和最大误差分别为10〜(-3)和10〜(-2),分别在软件仿真中。借助资源共享,所提出的方法的硬件实现仅消耗一个乘法和一个添加/减法ALU。我们的电路的性能已由神经网络验证,用于软件仿真中的系统识别问题。

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