P. S. Phalguna scite author profile

Kamat

2018

J CIRCUIT SYST COMP

In this paper, mixed radix conversion (MRC)-based residue number system (RNS)-to-binary converters for two new three-moduli sets {2[Formula: see text], 2[Formula: see text], 2[Formula: see text]} and {2[Formula: see text], 2[Formula: see text], 2[Formula: see text]} which are derived from the moduli set {2[Formula: see text], 2[Formula: see text], 2[Formula: see text]} are presented. These have the advantage of having one modulus of the form 2[Formula: see text] or 2[Formula: see text] simplifying computations in one residue channel. The proposed reverse converters are evaluated and compared with state-of-the-art reverse converters proposed in literature for other three-moduli sets regarding hardware requirement and conversion time.

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Evaluation of Mixed-Radix Digit Computation Techniques for the Three Moduli RNS {2ⁿ−1, 2ⁿ, 2ⁿ⁺¹−1}

IEEE Trans. Circuits Syst. II

2021

RNS-To-Binary converters for New Three-moduli sets {2^k, 2^k-1, 2^k(2^k-1)+ 1} and {2^k, 2^k-1, 2^k(2^k-1)-1}

Kamat

2019

Novel RNS-to-binary converters for the three-moduli set {2m − 1, 2m, 2m + 1}

2019

In this paper, Mixed Radix Conversion (MRC)-based Residue Number System (RNS)-to-binary converters for the three-moduli set {2m-1, 2m, 2m ? 1} are presented. The proposed reverse converters are evaluated and compared to reverse converters proposed earlier in literature using Chinese Remainder Theorem (CRT) and New CRT for this moduli set as well as two four-moduli sets {2 n-1, 2 n , 2 n ? 1, 2 n?1-1} and {2 n-1, 2 n , 2 n ? 1, 2 n?1 ? 1} regarding hardware requirement and conversion time.

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New RNS-To-Binary Converters for Three-Moduli Set $\{2^{n+1}-1,\ 2^{n}-1,\ 2^{n+k}\}$

Kamat

2019