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Low-Complexity Multiplication Using Complement and Signed-digit Recoding Methods

机译:低复杂性乘法使用补码和签名 - 数字重新编码方法

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In this paper, a fast multiplication computing method utilizing the complement representation method and canonical recoding technique is proposed. By performing complements and canonical recoding technique, the number of partial products can be reduced. Based on these techniques, we propose algorithm provides an efficient multiplication method. On average, our proposed algorithm to reduce the number of k-bit additions from (0.25k+logk/k+2.5) to (k/6 +logk/k+2.5), where k is the bit-length of the multiplicand A and multiplier B. We can therefore efficiently speed up the overall performance of the multiplication. Moreover, if we use the new proposes to compute common-multiplicand multiplication, the computational complexity can be reduced from (0.5 k+2 logk/k+5) to (k/3+2 logk/k+5) k-bit additions.
机译:本文提出了利用补码表示方法和规范重读技术的快速乘法计算方法。通过执行补码和规范重读技术,可以减少部分产品的数量。基于这些技术,我们提出算法提供了一种有效的乘法方法。平均而言,我们提出的算法将k比特附加的数量从(0.25k + logk / k + 2.5)减少到(k / 6 + logk / k + 2.5),其中k是乘数a的比特长度因此,我们可以有效地加速乘法的整体性能。此外,如果我们使用新的建议来计算共同乘法的乘法,可以从(0.5 k + 2 logk / k + 5)到(k / 3 + 2 logk / k + 5)k位添加。

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