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Fast coding for Dual Reed-Muller Expressions

机译:用于双簧片竖置的快速编码

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In this paper, we introduced a fast transformation equations for computing the code of the Dual Reed-Muller forms from the code of the product of sums. The code of Dual Reed-Muller terms are derived without the need to generate or store the transformation matrix of the Dual Reed-Muller terms. To derive Fixed Polarity Dual Reed-Muller (FPDRM) coefficients from POS coefficients using the transformation matrix would be very costly in terms of memory and CPU time. The transformation matrix requires the construction and storing of the matrix TM_n which has a size of 2~n by 2~n for n-variables. The experimental results for this algorithm reflect the advantages of the algorithm in terms of speed, efficiency, and storage requirement.
机译:在本文中,我们引入了一种快速变换方程,用于计算来自总和的乘积的代码中的双重簧片-Muller形式的代码。导出双重reed-muller术语的代码,而无需生成或存储双重reed-muller术语的转换矩阵。通过使用变换矩阵从POS系数从POS系数推导到固定极性双簧片MULLER(FPDRM)系数在内存和CPU时间方面非常昂贵。变换矩阵需要构造和存储矩阵Tm_n,其尺寸为2〜n,对于n变量。该算法的实验结果反映了算法在速度,效率和存储要求方面的优势。

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