乙状窦函数
水准点(测量)
人工神经网络
计算机科学
激活函数
可分离空间
平滑度
航程(航空)
人工智能
双曲函数
单调函数
深度学习
非线性系统
机器学习
数学
数学分析
材料科学
物理
大地测量学
量子力学
复合材料
地理
作者
Shiv Ram Dubey,Satish Kumar Singh,B.B. Chaudhuri
出处
期刊:Neurocomputing
[Elsevier BV]
日期:2022-07-03
卷期号:503: 92-108
被引量:1027
标识
DOI:10.1016/j.neucom.2022.06.111
摘要
Neural networks have shown tremendous growth in recent years to solve numerous problems. Various types of neural networks have been introduced to deal with different types of problems. However, the main goal of any neural network is to transform the non-linearly separable input data into more linearly separable abstract features using a hierarchy of layers. These layers are combinations of linear and nonlinear functions. The most popular and common non-linearity layers are activation functions (AFs), such as Logistic Sigmoid, Tanh, ReLU, ELU, Swish and Mish. In this paper, a comprehensive overview and survey is presented for AFs in neural networks for deep learning. Different classes of AFs such as Logistic Sigmoid and Tanh based, ReLU based, ELU based, and Learning based are covered. Several characteristics of AFs such as output range, monotonicity, and smoothness are also pointed out. A performance comparison is also performed among 18 state-of-the-art AFs with different networks on different types of data. The insights of AFs are presented to benefit the researchers for doing further research and practitioners to select among different choices. The code used for experimental comparison is released at: https://github.com/shivram1987/ActivationFunctions.
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