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New Efficient Reverse Converters for 8n-bit Dynamic Range Moduli Set
| International Journal of Computer Applications |
| Foundation of Computer Science (FCS), NY, USA |
| Volume 161 - Number 9 |
| Year of Publication: 2017 |
| Authors: S. Abdul-Mumin, P. A. Agbedemnab, M. I. Daabo |
10.5120/ijca2017913243
|
S. Abdul-Mumin, P. A. Agbedemnab, M. I. Daabo . New Efficient Reverse Converters for 8n-bit Dynamic Range Moduli Set. International Journal of Computer Applications. 161, 9 ( Mar 2017), 23-27. DOI=10.5120/ijca2017913243
Abstract
This paper proposes two efficient residue to binary converters on a new three-moduli set {2^2n-1,2^4n,2^2n+1} using the Chinese Remainder Theorem. The proposed reverse converters are adder based and memoryless. In comparison with other moduli sets with similar dynamic range, the new schemes out-perform the existing schemes in terms of both hardware cost and relative performance.
References
- A. Omondi and B. Premkumar, Residue Number Systems: Theory and Implementation, vol. 2. Published By Imperial College Press And Distributed By World Scientific Publishing Co., 2007.
- P. A. Agbedemnab and E. K. Bankas, “A Novel RNS Overflow Detection and Correction Algorithm for the Moduli Set {2^n-1,2^n,2^n+1},” Int. J. Comput. Appl., vol. 110, no. 16, pp. 30–34, Jan. 2015.
- M. Bhardwaj, T. Srikanthan, and C. T. Clarke, “A reverse converter for the 4 moduli super set {2^n-1, 2^n, 2^n+1, 2^(n+1)+1},” IEEE Conf. Comput. Arith., 1999.
- A. Hariri, R. Rastegar, and K. Navi, “High Dyanamic Range 3-Moduli Set with Efficient Reverse Converter,” Int. J. Comput. Math. Appl.
- E. K. Bankas and K. A. Gbolagade, “A New Efficient FPGA Design of Residue-To-Binary Converter,” Int. J. VLSI Des. Commun. Syst. VLSICS, vol. 4, no. 6, Dec. 2013.
- H. Pettenghi, R. Chaves, and L. Sousa, “RNS Reverse Converters for Moduli Sets With Dynamic Ranges up to -bit,” IEEE Trans. Circuits Syst. Regul. Pap., vol. 60, no. 6, pp. 1487–1500, Jun. 2013.
- M. I. Daabo and K. A. Gbolagade, “RNS Overflow Detection Scheme for the Moduli set {M − 1, M},” J. Comput., vol. 4, no. 8, pp. 39–44, 2012.
- K. A. Gbolagade, “New Adder-Based RNS-Binary Converters for the {2^(n+1)+1,2^(n+1)-1,2^n } Moduli Set.,” Int. Sch. Res. Netw.
- G. Jaberipur and H. Ahmadifar, “A ROM-less reverse RNS converter for moduli set 2q ?? 1, 2q ?? 3,” IET Comput. Digit. Tech., vol. 8, no. 1, pp. 11–22, Jan. 2014.
- E. K. Bankas and K. A. Gbolagade, “A New Efficient RNS Reverse Converter for the 4-Moduli Set {2^n, 2^n+1, 2^n-1, 2^(2n+1)-1},” Int. J. Comput. Electr. Autom. Control Inf. Eng., vol. 8, no. 2, pp. 318–322, 2014.
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