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An Utilisation of Boolean Differential Calculus in Variables Partition Calculation for Decomposition of Logic Functions

机译:逻辑函数分解变量分区计算中布尔差分微积分的利用

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The paper deals with the problems of input variables assigning to the free and bounded sets during logic function decomposition. The Ashenhurst decomposition is considered with respect to implementation of logic functions in LUT based FPGA. The method of finding profitable input variables partitioning is based on utilisation of Logic Differential Calculus. The elaborated method is very convenient especially if decomposition is carried out in Reed-Muller spectral domain because the Boolean differentials are easy calculated from Reed-Muller form of logic function which is simply calculated as reverse Reed-Muller transform. The obtained results are very promising.
机译:本文涉及在逻辑函数分解期间分配给自由和有界集的输入变量的问题。关于LUT基于FPGA的逻辑函数的实现,考虑了Ashenhurst分解。找到有利可图的输入变量分区的方法是基于利用逻辑差分微积分。详细的方法特别方便,特别是如果在REED-Muller光谱域中进行分解,因为布尔差分易于从逻辑函数的reed-muller形式计算,其简单地计算为反向簧片竖置变换。获得的结果非常有前途。

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