整数平方根的VLSI算法

N. Takagi, K. Takagi
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引用次数: 9

摘要

提出了一种整数平方根的VLSI算法。它是基于基数-2非恢复平方根算法。快速计算是通过使用基数2的符号数表示来实现的。尽管如此,该算法不需要对操作数进行规范化。该算法的组合(展开)实现产生一个规则结构的方根数组。它的延时与操作数的位长n成正比,而传统的延时至少与n log n成正比。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A VLSI Algorithm for Integer Square-Rooting
A VLSI algorithm for integer square-rooting is proposed. It is based on the radix-2 non-restoring square-rooting algorithm. Fast computation is achieved by the use of the radix-2 signed-digit representation. Nonetheless, the algorithm does not require normalization of the operand. Combinational (unfolded) implementation of the algorithm yields a regularly structured array square-rooter. Its delay is proportional to n, the bit length of the operand, while that of conventional ones is at least proportional to n log n.
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