Modified Logarithmic Multiplication Approximation for Machine Learning

I. Kouretas, Vassilis Paliouras, T. Stouraitis
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Abstract

In this paper, a novel approximation that allows exploitation of the full potential of logarithmic multiplication is proposed. More specifically, the proposed approximation is quantified in terms of mean square error (MSE) and compared to a competitive recent publication. Subsequently, an LSTM network is used as an illustrative test case and the proposed approximation is validated in terms of the accuracy of the netowrk. It has been shown that for short data wordlengths, the proposed approximation can achieve small loss values, for the particular LSTM network. Finally, the circuit implementation of the logarithmic multiplier is synthesized in a 28 nm standard-cell library. Results show reduced hardware complexity for similar loss values on the specific LSTM network.
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机器学习的修正对数乘法近似
在本文中,提出了一种新的近似,允许利用对数乘法的全部潜力。更具体地说,所提出的近似是量化的均方误差(MSE),并与竞争性最近的出版物进行比较。随后,用LSTM网络作为说明性测试用例,从网络的准确性方面验证了所提出的近似。研究表明,对于较短的数据字长,对于特定的LSTM网络,所提出的近似可以获得较小的损失值。最后,在28nm标准细胞库中合成了对数乘法器的电路实现。结果表明,在特定的LSTM网络上,对于相似的损失值,硬件复杂度降低。
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