e(logN) Architectures For RNS Arithmetic Decoding

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Elleithy, Khaled M.
Bayoumi, Magdy A.
Lee, K. P.

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1989-09-06

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Article

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Computation theory , Computer science , Mathematics , Operation research

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Abstract

Decoding in Residue Number System (RNS) based architectures can be a bottleneck. A high speed and flexible modulo decoder is an essential computational element to maintain the advantages of RNS. In this paper, a fast and flexible modulo decoder, based on the Chinese Remainder Theorem (CRT) is presented. It decodes a set of residues into its equivalent representation in either unsigned magnitude or 2s complement binary number system. Two different architectures are analyzed; the first one is based on using Carry Save Adders(CSA), while, the other is based on utilizing a modified structure of Carry Save Adders(MCSA). Both architectures are modular and are based on simple cells, which leads to efficient VLSI implementation. The proposed decoder is fast, it has a time complexity of e( IogN).

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