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Novel Synthesis and Optimization of Multi-Level Mixed Polarity Reed-Muller Functions

机译:多级混合极性Reed-Muller函数的新颖合成和优化

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摘要

Reed-Muller logic is becoming increasingly attractive. However, its synthesis and optimization are difficult especially for mixed polarity Reed-Muller logic. In this paper, a function is expressed into a truth vector. Product shrinkage, general sum shrinkage (GSS), elimination and extraction operators are proposed to shrink the truth vector. A novel algorithm is presented to derive a compact Multi-level Mixed Polarity Reed-Muller Form (MMPRMF) starting from a given fixed polarity truth vector. The results show that a significant area improvement can be made compared with published results.
机译:Reed-Muller逻辑变得越来越有吸引力。但是,其合成和优化非常困难,尤其是对于混合极性的里德-穆勒逻辑而言。在本文中,函数被表达为真向量。提出了乘积收缩,一般和收缩(GSS),消除和提取算子来收缩真向量。提出了一种新颖的算法,可以从给定的固定极性真向量开始,导出紧凑的多级混合极性里德-穆勒形式(MMPRMF)。结果表明,与已发布的结果相比,可以显着改善面积。

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