LSHIM: Low-Power and Small-Area Inexact Multiplier for High-Speed Error-Resilient Applications

IF 3.8 2区 工程技术 Q2 ENGINEERING, ELECTRICAL & ELECTRONIC IEEE Journal on Emerging and Selected Topics in Circuits and Systems Pub Date : 2024-12-11 DOI:10.1109/JETCAS.2024.3515055
Azin Izadi;Vahid Jamshidi
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Abstract

Numerical computations in various applications can often tolerate a small degree of error. In fields such as data mining, encoding algorithms, image processing, machine learning, and signal processing where error resilience is crucial approximate computing can effectively replace precise computing to minimize circuit delay and power consumption. In these contexts, a certain level of error is permissible. Multiplication, a fundamental arithmetic operation in computer systems, often leads to increased circuit delay, power usage, and area occupation when performed accurately by multipliers, which are key components in these applications. Thus, developing an optimal multiplier represents a significant advantage for inexact computing systems. In this paper, we introduce a novel approximate multiplier based on the Mitchell algorithm. The proposed design has been implemented using the Cadence software environment with the TSMC 45nm standard-cell library and a supply voltage of 1.1V. Simulation results demonstrate an average reduction of 31.7% in area, 46.8% in power consumption, and 36.1% in circuit delay compared to previous works. The mean relative error distance (MRED) for the proposed method is recorded at 2.6%.
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LSHIM:用于高速容错应用的低功耗小面积不精确乘法器
在各种应用中的数值计算通常可以容忍小程度的误差。在数据挖掘、编码算法、图像处理、机器学习和信号处理等领域,误差恢复能力至关重要,近似计算可以有效地取代精确计算,以最小化电路延迟和功耗。在这些上下文中,一定程度的错误是允许的。乘法是计算机系统中的一项基本算术运算,当乘法器(这些应用中的关键部件)精确执行乘法运算时,往往会导致电路延迟、功耗和面积占用增加。因此,开发最优乘数对于不精确的计算系统具有显著的优势。本文介绍了一种新的基于Mitchell算法的近似乘法器。该设计已使用Cadence软件环境,采用台积电45nm标准电池库,电源电压为1.1V。仿真结果表明,与以前的工作相比,该方法的面积平均降低31.7%,功耗平均降低46.8%,电路延迟平均降低36.1%。该方法的平均相对误差距离(MRED)为2.6%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
8.50
自引率
2.20%
发文量
86
期刊介绍: The IEEE Journal on Emerging and Selected Topics in Circuits and Systems is published quarterly and solicits, with particular emphasis on emerging areas, special issues on topics that cover the entire scope of the IEEE Circuits and Systems (CAS) Society, namely the theory, analysis, design, tools, and implementation of circuits and systems, spanning their theoretical foundations, applications, and architectures for signal and information processing.
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