Abstract

1 Stochastic computing (SC) is an approximate computing technique that processes data in the form of long pseudorandom bit-streams which can be interpreted as probabilities. Its key advantages are low-complexity hardware and high-error tolerance. SC has recently been finding application in several important areas, including image processing, artificial neural networks, and low-density parity check decoding. Despite a long history, SC still lacks a comprehensive design methodology, so existing designs tend to be either ad hoc or based on specialized design methods. In this paper, we demonstrate a fundamental relation between stochastic circuits and spectral transforms. Based on this, we propose a general, transform-based approach to the analysis and synthesis of SC circuits. We implemented this approach in a program spectral transform use in stochastic circuit synthesis (STRAUSS), which also includes a method of optimizing stochastic number-generation circuitry. Finally, we show that the area cost of the circuits generated by STRAUSS is significantly smaller than that of previous work. 1 Parts of this paper are based on “A spectral transform approach to stochastic circuits,” which was presented at the International Conference on Computer Design, Oct. 2012 [3] .

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