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Stochastic arithmetic complex number operators

机译:随机算术复数运算符

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This work presents a simple study of stochastic arithmetic complex number operators for addition and multiplication. Their usage is demonstrated by design of a sum of product circuit As the stochastic complex number operators need more control random streams than stochastic rational number operators, we optimized the number of random generators used in the real circuit. In the end our sum of product circuit contains two LFSRs thus we analyzed the impact of the choice of the seeds for the LFSRs on the quality of the calculated results. By using exhaustive search over the LFSR state space we were able to reduce the output RMSE by 34% in comparison to choice of the equally spaced seeds over the LFSR state space.
机译:这项工作对加法和乘法的随机算术复数运算符进行了简单的研究。通过乘积电路总和的设计来证明其用法。由于随机复数算子比随机有理数算子需要更多的控制随机流,因此我们优化了实际电路中使用的随机发生器的数量。最后,我们的乘积电路总和包含两个LFSR,因此我们分析了LFSR的种子选择对计算结果质量的影响。通过在LFSR状态空间上使用穷举搜索,与在LFSR状态空间上选择等距种子相比,我们能够将输出RMSE降低34%。

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