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An accurate linear approximation method utilizing a bipartitereciprocal table for a floating point divider

机译:利用二分法的精确线性逼近方法浮点除法器的倒数表

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With the advent of fast multipliers, the latency of a floatingpoint division is greatly reduced using a multiplicative method ratherthan a subtractive one. For most multiplicative division algorithms, aninitial reciprocal approximation of the divisor is largely obtained by alook-up table method. Once the initial approximation is made, it isrefined by the use of a functional iteration method until the accuracyof the reciprocal approximation of the divisor is accurate enough toproduce the final quotient. This paper introduces a look-up tableconstruction method using the concept of a bipartite reciprocal tablethat is applied to a piecewise linear approximation. The error of thelinear approximation proposed in this paper is less than a quarter of anulp (unit in the last place). The latency of this reciprocal unit is 3cycles for the IEEE-754 double precision operation
机译:随着快速乘法器的出现,浮动的延迟 使用乘法方法大大减少了点除法 而不是减法。对于大多数乘法除法算法, 除数的初始倒数近似值主要由 查找表方法。初步近似后,即为 通过使用函数迭代方法进行精炼,直到精度 除数的倒数近似足够精确 产生最终商。本文介绍了一个查询表 二部倒数表概念的构造方法 应用于分段线性逼近。的错误 本文提出的线性逼近小于四分之一 ulp(最后一个单位)。该倒数单位的等待时间是3 IEEE-754双精度操作的周期

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