Design Space Exploration of Approximation-Based Quadruple Modular Redundancy Circuits

Marcello Traiola, Jorge Echavarria, A. Bosio, Jürgen Teich, Ian O’Connor
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引用次数: 2

Abstract

In the last decade, Approximate Computing (AxC) has been studied as a possible alternative computing paradigm. It has been used to reduce the overhead cost of conventional fault tolerant schemes, such as the Triple Modular Redundancy (TMR). One of the most recent propositions is the concept of Quadruple Approximate Modular Redundancy (QAMR). QAMR reduces the overhead cost w.r.t. conventional TMR structures, while guaranteeing the same fault-tolerance capability. In this paper, we propose a new approximation technique to realize the QAMR and we perform a Design Space Exploration (DSE) to find QAMR Pareto-optimal implementations. Moreover, we provide the design of a new majority voter for the proposed architecture. Experimental results show that it is possible to find QAMR variants achieving area and/or delay gains compared to the TMR counterpart, for 85.4% and 97% of the examined circuits for FPGA and ASIC technologies respectively.
基于近似的四模冗余电路的设计空间探索
在过去的十年中,近似计算(AxC)作为一种可能的替代计算范式被研究。它已被用于降低传统容错方案的开销成本,如三模冗余(TMR)。最近提出的一个概念是四重近似模冗余(QAMR)。与传统TMR结构相比,QAMR降低了开销成本,同时保证了相同的容错能力。在本文中,我们提出了一种新的逼近技术来实现QAMR,并进行了设计空间探索(DSE)来寻找QAMR的帕累托最优实现。此外,我们还为所提议的体系结构提供了一个新的多数投票人的设计。实验结果表明,与TMR相比,QAMR变体可以实现面积和/或延迟增益,分别适用于FPGA和ASIC技术的85.4%和97%的测试电路。
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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