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Exploiting correlation in stochastic circuit design

机译:利用随机电路设计中的相关性

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Stochastic computing (SC) is a re-emerging computing paradigm which enables ultra-low power and massive parallelism in important applications like real-time image processing. It is characterized by its use of pseudo-random numbers implemented by 0–1 sequences called stochastic numbers (SNs) and interpreted as probabilities. Accuracy is usually assumed to depend on the interacting SNs being highly independent or uncorrelated in a loosely specified way. This paper introduces a new and rigorous SC correlation (SCC) measure for SNs, and shows that, contrary to intuition, correlation can be exploited as a resource in SC design. We propose a general framework for analyzing and designing combinational circuits with correlated inputs, and demonstrate that such circuits can be significantly more efficient and more accurate than traditional SC circuits. We also provide a method of analyzing stochastic sequential circuits, which tend to have inherently correlated state variables and have proven very hard to analyze.
机译:随机计算(SC)是一种重新出现的计算范例,可在诸如实时图像处理之类的重要应用中实现超低功耗和大规模并行处理。它的特点是使用由0-1序列实现的伪随机数,称为随机数(SN),并解释为概率。通常假定准确性取决于相互作用的SN是高度独立或不相关的(以松散指定的方式)。本文介绍了一种针对SN的新的严格的SC相关(SCC)度量,并表明与直觉相反,相关可以作为SC设计中的一种资源加以利用。我们提出了一种用于分析和设计具有相关输入的组合电路的通用框架,并证明了这种电路比传统的SC电路效率更高,更准确。我们还提供了一种分析随机时序电路的方法,这种电路往往具有与内在相关的状态变量,并且已经证明很难分析。

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