Design Of High Performance Digital Divider

Karan Kataria, Sunil Patel
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引用次数: 3

Abstract

In this paper, the design of high performance digital divider based on ancient Indian Vedic mathematics technique is presented. A Vedic mathematics technique called the Parāvartya Yojayet ("Transpose and Apply") is applied to obtain the high performance by reducing the propagation delay, area consumption with minimum electric power consumption. The operation of the digital divider division and other performance parameters like propagation delay and electric power consumption were calculated through Xilinx ISE 14.4 Spartan-6 FPGA with 45 nm low-power copper process technology that delivers the best balance of performance, cost, & power. The delay of the obtained 8 ÷4 bit and 16 ÷ 8 bit digital divider was only ~ 4.91 ns (with 0.08 ns slack) & ~ 5.851ns (with 0.02 ns slack), consumed ~1.3586 mW & ~1.73 mW electric power for a LUT utilization of 0.63% & 5% respectively. Computation using Vedic mathematics decreases considerable extent of iterations resulted in minimized delay and power compared to the mostly used non – Vedic (e.g. digit-recurrence, Newton–Raphson, Goldschmidt) & Vedic architectures.
高性能数字分频器的设计
本文介绍了一种基于古印度吠陀数学技术的高性能数字分法器的设计。一种叫做Parāvartya Yojayet(“转置和应用”)的吠陀数学技术被应用于通过减少传播延迟、面积消耗和最小的电力消耗来获得高性能。通过采用45纳米低功耗铜制程技术的Xilinx ISE 14.4 Spartan-6 FPGA计算了数字分频器除法的运行和其他性能参数,如传播延迟和功耗,从而实现了性能,成本和功耗的最佳平衡。所得到的8 ÷4位和16 ÷ 8位数字分频器的延迟仅为~ 4.91 ns (0.08 ns松弛)和~ 5.851ns (0.02 ns松弛),功耗分别为~1.3586 mW和~1.73 mW, LUT利用率分别为0.63%和5%。与大多数使用的非吠陀(例如数字递归、Newton-Raphson、Goldschmidt)和吠陀架构相比,使用吠陀数学的计算减少了相当大程度的迭代,从而最小化了延迟和功耗。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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