A general reverse converter architecture with low complexity and high performance (English)
IEICE Transactions 94-D, No. 2, 264-273 (2011).
1
How to teach residue number system to computer scientists and engineers (English)
IEEE Trans. Education 54, No. 1, 156-163 (2011).
2
A reduced-area reverse converter for the moduli set ${2^{n}, 2^{n}-1, 2^{2n-1}-1}$ (English)
Int. J. Adv. Comp. Techn. 2, No. 5, 61-65 (2010).
3
Efficient reverse converter designs for the new 4-moduli sets $2^{n} -1, 2^{n}, 2^{n} +1, 2^{2n + 1}-1$ and $2^{n} -1, 2^{n} +1, 2^{2n}, 2^{2n} +1$ based on new crts (English)
IEEE Trans. on Circuits and Systems 57-I, No. 4, 823-835 (2010).
4
A reverse converter for the enhanced moduli set {2n-1, 2n+1, 22n, 22n+1-1} using CRT and MRC (English)
ISVLSI, 456-457 (2010).
5
A new four-modulus RNS to binary converter (English)
ISCAS, 4161-4164 (2010).
6
Efficient MRC-based residue to binary converters for the new moduli sets ${2^{2$n}$, 2^{n} -1, 2^{n+1} -1}$ and ${2^{2$n}$, 2^{n} -1, 2^{n-1} -1}$ (English)
IEICE Transactions 92-D, No. 9, 1628-1638 (2009).
7
An efficient architecture for designing reverse converters based on a general three-moduli set (English)
Journal of Systems Architecture - Embedded Systems Design 54, No. 10, 929-934 (2008).
8
New arithmetic residue to binary converters. (English)
IJCSES, Int. J. Comput. Sci. Eng. Syst. 1, No. 4, 291-295 (2007).
9
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