Vedic Divider: Novel Architecture (ASIC) for High Speed VLSI Applications

P. Saha, A. Banerjee, P. Bhattacharyya, A. Dandapat
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引用次数: 25

Abstract

Vedic Mathematics is the ancient methodology of Indian mathematics which has a unique computational technique for calculations based on 16 Sutras (Formulae). Novel divider architecture for high speed VLSI application using such ancient methodology is presented in this paper. Propagation delay and dynamic power consumption of a divider circuitry were minimized significantly by removing unnecessary recursion through Vedic division methodology. The functionality of these circuits was checked and performance parameters like propagation delay and dynamic power consumption were calculated by spice spectre using 90nm CMOS technology. The propagation delay of the resulting 16-bit binary dividend by an 8-bit divisor circuitry was only ~10.5ns and consumed ~24µW power for a layout area of ~10.25 mm2. By combining Boolean logic with ancient Vedic mathematics, substantial amount of iteration were eliminated that resulted in ~45% reduction in delay and ~30% reduction in power compared with the mostly used (Digit Recurrence, Convergence & Series Expansion) architectures.
吠陀分频器:高速VLSI应用的新架构(ASIC)
吠陀数学是印度数学的古老方法论,它有一种独特的计算技术,以16经(公式)为基础进行计算。本文采用这种古老的方法,提出了适用于高速VLSI应用的新型分频器结构。通过吠陀除法方法去除不必要的递归,大大降低了分频电路的传播延迟和动态功耗。采用90nm CMOS技术,利用spice光谱对电路的功能进行了检测,并计算了传输延迟和动态功耗等性能参数。在~10.25 mm2的布局面积下,由8位除数电路产生的16位二进制分频的传输延迟仅为~10.5ns,功耗为~24µW。通过将布尔逻辑与古老的吠陀数学相结合,消除了大量的迭代,与最常用的(数字递归、收敛和级数展开)架构相比,延迟减少了45%,功耗降低了30%。
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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