Computationally-redundant energy-efficient processing for y'all (CREEPY)

Bobin Deng, S. Srikanth, Eric R. Hein, Paul G. Rabbat, T. Conte, E. Debenedictis, Jeanine E. Cook
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引用次数: 7

Abstract

Dennard scaling has ended. Lowering the voltage supply (Vdd) to sub volt levels causes intermittent losses in signal integrity, rendering further scaling (down) no longer acceptable as a means to lower the power required by a processor core. However, if it were possible to recover the occasional losses due to lower Vdd in an efficient manner, one could effectively lower power. In other words, by deploying the right amount and kind of redundancy, we can strike a balance between overhead incurred in achieving reliability and savings realized by permitting lower Vdd. One promising approach is the Redundant Residue Number System (RRNS) representation. Unlike other error correcting codes, RRNS has the important property of being closed under addition, subtraction and multiplication. Thus enabling correction of errors caused due to both faulty storage and compute units. Furthermore, the incorporated approach uses a fraction of the overhead and is more efficient when compared to the conventional technique used for compute-reliability. In this article, we provide an overview of the architecture of a CREEPY core that leverages this property of RRNS and discuss associated algorithms such as error detection/correction, arithmetic overflow detection and signed number representation. Finally, we demonstrate the usability of such a computer by quantifying a performance-reliability trade-off and provide a lower bound measure of tolerable input signal energy at a gate, while still maintaining reliability.
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计算冗余节能处理(毛骨悚然)
登纳德缩放已经结束了。将电压供应(Vdd)降低到亚伏特水平会导致信号完整性的间歇性损失,使得进一步的缩放(向下)不再是降低处理器核心所需功率的一种手段。然而,如果有可能以一种有效的方式恢复由于较低的Vdd而造成的偶尔损失,则可以有效地降低功耗。换句话说,通过部署适当数量和种类的冗余,我们可以在实现可靠性所产生的开销和允许较低Vdd所实现的节省之间取得平衡。一种很有前途的方法是冗余剩余数系统(RRNS)表示。与其他纠错码不同,RRNS具有加、减、乘闭的重要特性。从而能够纠正由于存储和计算单元故障而引起的错误。此外,与用于计算可靠性的传统技术相比,合并的方法使用的开销很小,而且效率更高。在本文中,我们概述了利用RRNS的这一特性的爬虫内核的体系结构,并讨论了相关的算法,如错误检测/纠正、算术溢出检测和有符号数表示。最后,我们通过量化性能-可靠性权衡来证明这种计算机的可用性,并提供门处可容忍输入信号能量的下界测量,同时仍保持可靠性。
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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