An efficient framework for design and assessment of arithmetic operators with Reduced-Precision Redundancy

I. Wali, E. Casseau, A. Tisserand
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引用次数: 2

Abstract

For arithmetic circuits, Reduced-Precision Redundancy (RPR) is considered to be a viable alternative to Triple Modular Redundancy (TMR), as it offers significant power reduction. However, efficient implementation and assessment of hardware arithmetic operators with RPR is still a challenge. In this work we propose a lightweight RPR design methodology that exploits the capabilities of modern synthesis and simulation tools to simplify the design and verification of robust arithmetic operators. To demonstrate the effectiveness of the proposed framework we apply it to implement and compare two commonly used RPR schemes. Our experimental results show that the proposed framework simplifies the design and provides robustness indicators with a maximum coefficient of variation of 14.7% with a 3× experimentation speed-up at a cost of 25% computational effort compared to an exhaustive approach.
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一种有效的低精度冗余算术运算符设计与评估框架
对于算术电路,降低精度冗余(RPR)被认为是三模冗余(TMR)的可行替代方案,因为它提供了显着的功耗降低。然而,利用RPR对硬件运算符进行有效的实现和评估仍然是一个挑战。在这项工作中,我们提出了一种轻量级的RPR设计方法,该方法利用现代综合和仿真工具的能力来简化鲁棒算术运算符的设计和验证。为了证明所提出的框架的有效性,我们应用它来实现和比较两种常用的RPR方案。实验结果表明,与穷举方法相比,所提出的框架简化了设计,并提供了最大变异系数为14.7%的鲁棒性指标,实验速度提高了3倍,计算工作量减少了25%。
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