首页> 外文会议>Intelligent Control and Automation, 2006. WCICA 2006. The Sixth World Congress on >Efficient Argument Range Reduction for Implementation of Double-Precision Floating-Point Exponential Function
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Efficient Argument Range Reduction for Implementation of Double-Precision Floating-Point Exponential Function

机译:实现双精度浮点指数函数的有效参数范围缩小

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Argument in implementing exponential function is often limited to fraction range by table look-up or range reducing method, so that radix-2 digit-recurrence algorithm or polynomial approximation can be used for evaluation exponential function. For double-precision floating-point exponential calculation, table look-up need many resources, while range reduction method available would lead to large delay, and occupy floating-point multiplier. Based on inherent properties of exponent operation, the main idea of this study is to simplify circuit design by considering the different contribution of all bits to reduce argument range, and eliminating those bit positions with a zero in the above contribution values. We discuss the algorithm, the implementation, and perform a rough comparison with typical design available, which indicates that the proposed implementation presents better trade-off between hardware complexity and latency than those available in the case of not requiring floating-point multiplier.
机译:通常,通过查找表或缩小范围的方法将实现指数函数的参数限制在分数范围内,以便可以使用基数2的递归算法或多项式逼近来评估指数函数。对于双精度浮点指数计算,表查找需要大量资源,而可用的范围缩小方法会导致较大的延迟,并占用浮点乘法器。基于指数运算的固有特性,本研究的主要思想是通过考虑所有位的不同贡献以减小自变量范围,并消除上述贡献值中具有零的位位置,来简化电路设计。我们讨论了算法,实现,并与可用的典型设计进行了粗略的比较,这表明与不需要浮点乘数的情况下相比,所提出的实现在硬件复杂度和延迟之间表现出更好的折衷。

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