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An Improved Reciprocal Approximation Algorithm for a Newton Raphson Divider

机译:牛顿拉夫森除法器的一种改进的倒数逼近算法

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摘要

Newton Raphson Functional Approximation is an attractive division strategy that provides quadratic convergence. With appropriate computational resources, it can be faster than digit recurrence methods if an accurate initial approximation is available. Several table lookup based initial approximation methods have been proposed previously. This paper examines some of these methods and implements a 24 bit divider utilizing a ROM smaller than 1 Kb. A Taylor series based reciprocal approximation method is used that employs a table lookup followed by multiplication. Simulations confirm that the design achieves desired accuracy after one Newton Raphson iteration.
机译:牛顿拉夫森函数逼近是一种有吸引力的除法,可提供二次收敛性。有了适当的计算资源,如果可以使用精确的初始近似值,它可能比数字递归方法更快。先前已经提出了几种基于表查找的初始近似方法。本文研究了其中一些方法,并利用小于1 Kb的ROM实现了24位分频器。使用基于泰勒级数的倒数逼近方法,该方法采用表查找,然后相乘。仿真结果表明,该设计在进行一次牛顿拉夫森迭代后即可达到所需的精度。

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