A compact and scalable RNS architecture
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[1] Said Boussakta,et al. Power-delay-area efficient modulo 2n + 1 adder architecture for RNS , 2005 .
[2] Haridimos T. Vergos,et al. Efficient modulo 2n + 1 multi-operand adders , 2008, 2008 15th IEEE International Conference on Electronics, Circuits and Systems.
[3] Richard I. Tanaka,et al. Residue arithmetic and its applications to computer technology , 1967 .
[4] Timothy J. Slegel,et al. Design and performance of the IBM Enterprise System/9000 Type 9121 Vector Facility , 1991, IBM J. Res. Dev..
[5] Ming-Hwa Sheu,et al. An efficient VLSI design for a residue to binary converter for general balance moduli (2n-3, 2n+1, 2n-1, 2n+3) , 2004, IEEE Trans. Circuits Syst. II Express Briefs.
[6] W. C. Miller,et al. An Efficient Tree Architecture for Modulo 2 n + 1 Multiplication Journal of VLSI Signal Processing , 1996 .
[7] Francesco Piazza,et al. Fast Combinatorial RNS Processors for DSP Applications , 1995, IEEE Trans. Computers.
[8] Ricardo Chaves,et al. RNS Reverse Converters for Moduli Sets With Dynamic Ranges up to $(8n+1)$ -bit , 2013, IEEE Transactions on Circuits and Systems I: Regular Papers.
[9] Thanos Stouraitis,et al. Design of a balanced 8-modulus RNS , 2009, 2009 16th IEEE International Conference on Electronics, Circuits and Systems - (ICECS 2009).
[10] Ricardo Chaves,et al. {2 n +1, s n+k , s n -1}: A New RNS Moduli Set Extension. , 2004 .
[11] A. Skavantzos,et al. Application of new Chinese remainder theorems to RNS with two pairs of conjugate moduli , 1999, 1999 IEEE Pacific Rim Conference on Communications, Computers and Signal Processing (PACRIM 1999). Conference Proceedings (Cat. No.99CH36368).
[12] Ricardo Chaves,et al. {2/sup n/ + 1, 2/sup n+k/, 2/sup n/ - 1} : a new RNS moduli set extension , 2004, Euromicro Symposium on Digital System Design, 2004. DSD 2004..
[13] W. A. Chren. RNS-based enhancements for direct digital frequency synthesis , 1995 .
[14] R. A. Patel,et al. Efficient new approach for modulo 2/sup n/-1 addition in RNS , 2006 .
[15] Chin-Liang Wang. New bit-serial VLSI implementation of RNS FIR digital filters , 1994 .
[16] Reto Zimmermann,et al. Efficient VLSI implementation of modulo (2/sup n//spl plusmn/1) addition and multiplication , 1999, Proceedings 14th IEEE Symposium on Computer Arithmetic (Cat. No.99CB36336).
[17] L. Sousa,et al. {\text{\{ 2}}^{\text{n}} + 1,2^{n + k} ,2^n - 1\}: A New RNS Moduli Set Extension , 2004 .
[18] Alexander Skavantzos,et al. Implementation issues of the two-level residue number system with pairs of conjugate moduli , 1999, IEEE Trans. Signal Process..
[19] Stanislaw J. Piestrak. Design of Residue Generators and Multioperand Modular Adders Using Carry-Save Adders , 1994, IEEE Trans. Computers.
[20] D. Marpe,et al. Video coding with H.264/AVC: tools, performance, and complexity , 2004, IEEE Circuits and Systems Magazine.
[21] Yuke Wang. Residue-to-binary converters based on new Chinese remainder theorems , 2000 .
[22] Ricardo Chaves,et al. Binary-to-RNS Conversion Units for moduli {2^n ± 3} , 2011, 2011 14th Euromicro Conference on Digital System Design.
[23] E. Martinelli,et al. Designing multioperand modular adders , 1996 .
[24] L. Sousa,et al. MRC-Based RNS Reverse Converters for the Four-Moduli Sets $\{2^{n} + 1, 2^{n} - 1, 2^{n}, 2^{2n + 1} - 1\}$ and $ \{2^{n} + 1, 2^{n} - 1, 2^{2n}, 2^{2n + 1} - 1\}$ , 2012, IEEE Transactions on Circuits and Systems II: Express Briefs.
[25] F. Petry,et al. The digit parallel method for fast RNS to weighted number system conversion for specific moduli (2/sup k/-1,2/sup k/,2/sup k/+1) , 1997 .
[26] Ricardo Chaves,et al. RNS Arithmetic Units for Modulo {2^n+-k} , 2012, 2012 15th Euromicro Conference on Digital System Design.
[27] Leonel Sousa,et al. An RNS based Specific Processor for Computing the Minimum Sum-of-Absolute-Differences , 2008, 2008 11th EUROMICRO Conference on Digital System Design Architectures, Methods and Tools.
[28] Adrian Philip Wise,et al. The design and implementation of the IMS A110 image and signal processor , 1989, 1989 Proceedings of the IEEE Custom Integrated Circuits Conference.
[29] P.V. Anandha Mohan. Reverse converters for the moduli sets {2/sup 2N/-1, 2/sup N/, 2/sup 2N/+1} and {2/sup N/-3, 2/sup N/+1, 2/sup N/-1, 2/sup N/+3} , 2004, 2004 International Conference on Signal Processing and Communications, 2004. SPCOM '04..
[30] Hong Shen,et al. Adder based residue to binary number converters for (2n-1, 2n, 2n+1) , 2002, IEEE Trans. Signal Process..
[31] A. Omondi,et al. Residue Number Systems: Theory and Implementation , 2007 .
[32] Leonel Sousa,et al. Corrections to “MRC-Based RNS Reverse Converters for the Four-Moduli Sets and ” [Apr 12 244-248] , 2012 .
[33] P. V. Ananda Mohan,et al. RNS-to-Binary Converters for Two Four-Moduli Sets $\{2^{n}-1,2^{n},2^{n}+1,2^{{n}+1}-1\}$ and $\{2^{n}-1,2^{n},2^{n}+1,2^{{n}+1}+1\}$ , 2007, IEEE Transactions on Circuits and Systems I: Regular Papers.
[34] Leonel Sousa,et al. Corrections to "MRC-Based RNS Reverse Converters for the Four-Moduli Sets 2n+1, 2n-1, 2n, 22n+1-1 and 2n+1, 2n-1, 22n, 22n+1-1" , 2012, IEEE Trans. Circuits Syst. II Express Briefs.
[35] P. V. Anandha Mohan. Reverse converters for the moduli sets {2/sup 2N/-1, 2/sup N/, 2/sup 2N/+1} and {2/sup N/-3, 2/sup N/+1, 2/sup N/-1, 2/sup N/+3} , 2004 .
[36] Ricardo Chaves,et al. Arithmetic Units for RNS Moduli {2n-3} and {2n+3} Operations , 2010, 2010 13th Euromicro Conference on Digital System Design: Architectures, Methods and Tools.