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An Efficient Polarity Optimization Approach for Fixed Polarity Reed-Muller Logic Circuits Based on Novel Binary Differential Evolution Algorithm

机译:基于新型二进制差分进化算法的固定极性Reed-Muller逻辑电路的高效极性优化方法

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The bottleneck of integrated circuit design could potentially be alleviated by using Reed-Muller (RM) logic circuits due to their remarkable superiority in power, area and testability. In this paper, we propose a Novel Binary Differential Evolution (DE) algorithm (NBDE) to solve the discrete binary-encoded combination optimization problem. Moreover, based on the NBDE, we propose an Efficient Polarity Optimization Approach (EPOA) for Fixed Polarity RM (FPRM) logic circuits, which uses the NBDE to search the best polarity under a performance constraint. To the best of our knowledge, we are the first to use DE to optimize RM circuits. The experimental results on 24 MCNC benchmark circuits show the effectiveness and superiority of EPOA.
机译:由于Reed-Muller(RM)逻辑电路在功率,面积和可测试性方面的显着优势,可以通过使用Reed-Muller(RM)逻辑电路来缓解集成电路设计的瓶颈。在本文中,我们提出了一种新颖的二进制差分进化(DE)算法(NBDE)来解决离散二进制编码的组合优化问题。此外,基于NBDE,我们提出了一种针对固定极性RM(FPRM)逻辑电路的高效极性优化方法(EPOA),该方法在性能约束下使用NBDE搜索最佳极性。据我们所知,我们是第一个使用DE来优化RM电路的公司。在24个MCNC基准电路上的实验结果证明了EPOA的有效性和优越性。

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