Approximate Recursive Multipliers Using Low Power Building Blocks

乘数(经济学) 计算机科学 电子线路 能源消耗 二进制数 算法 算术 数学 电气工程 工程类 宏观经济学 经济
作者
Efstratios Zacharelos,Italo Nunziata,Gerardo Saggese,A.G.M. Strollo,Ettore Napoli
出处
期刊:IEEE Transactions on Emerging Topics in Computing [Institute of Electrical and Electronics Engineers]
卷期号:10 (3): 1315-1330 被引量:8
标识
DOI:10.1109/tetc.2022.3186240
摘要

Approximate computing, frequently used in error tolerant applications, aims to achieve higher circuit performances by allowing the possibility of inaccurate results, rather than guaranteeing a correct outcome. Many contributions target the binary multiplier aiming to minimize the complexity of this common yet power-hungry circuit. Approximate recursive multipliers are low-power designs that exploit approximate building blocks to scale up to their final size. In this paper, we present two novel 4×4 approximate multipliers obtained by carry manipulation. They are used to compose 8×8 designs with different error-performance trade-off. The final circuits exhibit a competitive behavior in terms of error while reducing the power dissipation when compared to state-of-the-art proposals. The proposed multipliers and state-of-the-art designs found in the literature, have been synthesized targeting a 14nm FinFET technology to determine the electrical characteristics. Compared with an exact 8×8 multiplier, the least dissipative design proposed in this paper reduces power consumption and silicon area by 46%, and minimum delay by 21%. It also consumes 14% less power than the least power-hungry recursive circuit found in the literature, while offering 81% higher accuracy. Ιmage processing applications and a convolutional neural network are shown to demonstrate the effectiveness of the proposed multipliers.

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