逐位整数还原与非还原立方根算法的改进实现与性能评价

Yamin Li, Wanming Chu
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引用次数: 6

摘要

本文介绍了计算33位根立方根的逐位整数还原算法和非还原算法,并给出了算法实现的改进方法,以提高计算速度。该方法包括预先用加法计算乘法乘积和使用进位保存加法器(csa)计算每次迭代的部分余数。通过在FPGA芯片上实现算法来评估成本/性能。结果表明,CSA方法对恢复立方根算法和非恢复立方根算法的性能分别提高了199.63%和177.06%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the improved implementations and performance evaluation of digit-by-digit integer restoring and non-restoring cube root algorithms
This paper describes digit-by-digit integer restoring and non-restoring algorithms for computing the cube root of a 33-bit radicand and gives improved methods for the implementations of the algorithms to speed up the computations. The methods include calculating multiplication products in advance with additions and using carry save adders (CSAs) to calculate the partial remainder at each iteration. The cost/performance is evaluated by implementing the algorithms on an FPGA chip. The results show that the CSA methods achieve performance speedups of 199.63% and 177.06%, for restoring and non-restoring cube root algorithms, respectively.
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