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A unified addition structure for moduli set #x007B;2n#x2212;1, 2n, 2n+1#x007D; based on a novel RNS representation

机译:基于新颖的RN表示,Moduli Set {2 n -1,2 n ,2 n +1}的统一加法结构

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Given that modulo 2n±1 are the most popular moduli in Residue Number Systems (RNS), a large variety of modulo 2n±1 adder designs have been proposed based on different number representations. However, in most of the cases, these encodings do not allow the implementation of a unified adder for all the moduli of the form 2n−1, 2n, and 2n+1. In this paper, we address the modular addition issue by introducing a new encoding, namely, the stored-unibit RNS. Moreover, we demonstrate how the proposed representation can be utilized to derive a unified design for the moduli set {2n−1,2n,2n+1}. Our approach enables a unified design for the moduli set adders, which opens the possibility to design reliable RNS processors with low hardware redundancy. Moreover, the proposed representation can be utilized in conjunction with any fast state of the art binary adder without requiring any extra hardware for end-around-carry addition.
机译:考虑到Modulo 2 N ±1是最流行的残留号系统(RNS)中的Moduli,基于以下内容已经提出了大量的模数2 ±1±1个加法器设计不同的数字表示。但是,在大多数情况下,这些编码不允许为表单2 n -1,2 n 和2的所有模量实现统一加法器的实现 n +1。在本文中,我们通过引入新的编码来解决模块化添加问题,即存储的Unibit RNS。此外,我们展示了如何利用所提出的表示来导出模型集的统一设计{2 n -1,2 n ,2 n +1}。我们的方法使Moduli Set Adders的统一设计能够开辟了设计具有低硬件冗余的可靠RNS处理器的可能性。此外,所提出的表示可以与现有技术的任何快速状态结合使用,而无需任何额外的硬件即可用于端环携带。

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