高速应用的真空吠陀BCD乘法器的高效实现

G. Sreelakshmi, K. Fatima, B. Madhavi
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引用次数: 0

摘要

十进制乘数在我们日常生活中的商业、金融和税务应用中发挥着重要作用。处理器乘数是决定处理器性能的基本构件。设计高性能、低延迟BCD乘法器架构的研究不断进行。本文提出了一种利用真空数系统进行BCD乘法的新方法。该架构的主要特点是完全使用一种新的基于1位ROM的BCD乘法器,该乘法器使用真空数作为操作数。使用这个一位数的BCD乘法器,使用吠陀垂直交叉线法(Urdhav Triyagbhyam)构建一个N位数的BCD乘法器。我们还使用了我们提出的多操作数VBCD加法器(Vinculum BCD加法器)[我的论文26]来添加部分积。在本文中,我们证明了这种方法是一种有希望的替代传统的BCD乘法或其他使用替代十进制表示的十进制乘法方法,如5211,4221,Xs3等。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient Realization of Vinculum Vedic BCD Multipliers for High Speed Applications
Decimal multipliers play an important role in our day to day life for commercial, financial and tax applications. Every processor multiplier acts as the basic building block which decides the performance of processor. Time and again research is going on to design high-performance, low-latency BCD multiplier architectures. This paper proposes a new approach to BCD multiplication using vinculum number system. The key feature of the proposed architecture uses entirely a new one digit ROM based BCD multiplier that uses vinculum numbers as operands. Using this one digit BCD multiplier, an N digit BCD multiplier is built by using the vedic vertical cross wire method (Urdhav Triyagbhyam). We have also used our proposed multi operand VBCD Adder (Vinculum BCD Adder) [my paper 26] to add the partial products. In this paper, we show that this approach is a promising alternative to conventional BCD multiplication or other decimal multiplication methods that use alternative decimal representations like 5211, 4221, Xs3 etc.
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