2012IEICE Electronics ExpressOpen access

An universal architecture for designing modulo (2n-2p-1) multipliers

Lei Li, Jianhao Hu, Yiou Chen

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Abstract

In this express, we propose an extending method, which extends the residue set of modulus (2n-2p-1) from [0,2n-2p-1) to [0,2n-1]. The proposed extending method can simplify modulo (2n-2p-1) operations and we can simply cope with the bits weighted by 2n+k(k≥0). With the proposed extending method, we propose an universal architecture for designing high-efficient modulo (2n-2p-1) multipliers on the condition n≥2p+1. Synthesized results demonstrate that the proposed modulo (2n-2p-1) multipliers have a good performance.

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What this paper is about

In this express, we propose an extending method, which extends the residue set of modulus (2n-2p-1) from [0,2n-2p-1) to [0,2n-1]. The proposed extending method can simplify modulo (2n-2p-1) operations and we can simply cope with the bits weighted by 2n+k(k≥0). With the proposed extending method, we propose an universal architecture for designing high-efficient modulo (2n-2p-1) multipliers on the condition n≥2p+1. Synthesized results demonstrate that the proposed modulo (2n-2p-1) multipliers have a good performance.

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Available abstract

In this express, we propose an extending method, which extends the residue set of modulus (2n-2p-1) from [0,2n-2p-1) to [0,2n-1]. The proposed extending method can simplify modulo (2n-2p-1) operations and we can simply cope with the bits weighted by 2n+k(k≥0). With the proposed extending method, we propose an universal architecture for designing high-efficient modulo (2n-2p-1) multipliers on the condition n≥2p+1. Synthesized results demonstrate that the proposed modulo (2n-2p-1) multipliers have a good performance.

Key concepts: Modulo, Modulo operation, Residue number system, Architecture, Arithmetic, Computer science, Set (abstract data type), Mathematics

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