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ETTC'2003 - SEE

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The current implementation consists of three parts: NCO, mixer and decimation filters<br />

which are evaluated separately using RNS based numerical processing before<br />

integration into a Digital Down Converter on FPGA from Altera and Xilinx for<br />

performance evaluation in the logic and memory block utilization.<br />

References<br />

[1] S. K. Mitra, J. F. Kaiser,”Handbook for Digital Signal Processing,”.<br />

[2] Computer Arithmetic, Algorithms and Hardware Design by B.Parhami, Oxford university press.<br />

[3] P.V Ananda Mohan, “ The digital Parallel method for fast RNS to weight number system conversion for specific moduli<br />

(<br />

k− 1 k k+<br />

1<br />

IEEE Trans. On circuits and systems, Part-II,Vol.47, 2000.<br />

2 ,2 ,2 )",<br />

[4] A.Z.Baraniecka and G.A. Jullien, Residue Number System Implementations of Number Theoretic Transforms<br />

in Complex Residue Rings, IEEE Trans ASSP 28 ,1980.<br />

[5] N.S Szabo and R..I Tanaka, Residue Arithmetic and Its Applications to computer technology, Mc-Graw Hill,<br />

1967.<br />

[6]A.P. Shenoy and Kumaresan. Fast base extension using a redundant modulus in RNS. IEEE Transactions on<br />

Computers, 382, 1989.<br />

[7]. W.A. Chren, Jr., “ RNS- base enhancements for direct digital synthesis,” IEEE Trans. Circuits Syst II, vol. 42,<br />

1995.<br />

[8] G.A Jullien “ Implementation of multiplications, modulo a prime numbers with applications to Number<br />

Theoretic Transforms” IEEE Trans. On computers, vol 29, 1980.<br />

[9] D. Radhakrishnan and Y. Yuan, “ Novel Approaches to the Design of VLSI RNS Multipliers”, IEEE Trans. On<br />

Circuit and Systems-II: Analog and Digital Signal Processing, vol. 39, 1992.<br />

[10] D.Radhakrishnan and A.P. Preethy, Noval Galois Field Techniques for a 32 bit Superset Modulo Multiplier, Nanyang<br />

Technical University.

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