迭代多级近似逻辑综合的有效批量统计误差估计

Sanbao Su, Yi Wu, Weikang Qian
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引用次数: 21

摘要

近似计算是一种用于容错应用的新兴节能范例。近似逻辑综合(ALS)是其中的一个重要领域。为了改进现有的渐近变换流程,一个关键问题是对所考虑的所有近似变换推导出一种更准确、更有效的批量误差估计技术。在这项工作中,我们提出了一种新的基于蒙特卡罗模拟和局部变化传播的批量误差估计方法。一般适用于误差率、平均误差大小等任何统计误差测量。我们将该技术应用于现有的最先进的ALS方法,并证明了其在推导更好的近似电路方面的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient Batch Statistical Error Estimation for Iterative Multi-level Approximate Logic Synthesis
Approximate computing is an emerging energy-efficient paradigm for error-resilient applications. Approximate logic synthesis (ALS) is an important field of it. To improve the existing ALS flows, one key issue is to derive a more accurate and efficient batch error estimation technique for all approximate transformations under consideration. In this work, we propose a novel batch error estimation method based on Monte Carlo simulation and local change propagation. It is generally applicable to any statistical error measurement such as error rate and average error magnitude. We applied the technique to an existing state-of-the-art ALS approach and demonstrated its effectiveness in deriving better approximate circuits.
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