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Gram-Schmidt Orthogonalization Of The Data Matrix And Its Use In Residue Number System (Rns) Optical Adaptive Processing

SPIE Proceedings, 1988
Gram-Schmidt orthogonalization of a set of vectors is carried out in a Residue Number System. Two problems usually present in RNS computations - singularity of transformations and the occurrence of isotropic vectors (i.e., nonzero vectors whose length is zero) - are properly handled.
J C. Bradley   +3 more
openaire   +1 more source

RNS Number Comparator Based on a Modified Diagonal Function

Electronics (Switzerland), 2020
Andrei Tchernykh   +2 more
exaly  

A high-speed realization of a residue to binary number system converter

IEEE Transactions on Circuits and Systems Part 2: Express Briefs, 1995
S J Piestrak
exaly  

Design of RNS Reverse Converters with Constant Shifting to Residue Datapath Channels

Journal of Signal Processing Systems, 2017
Piotr Patronik, Stanislaw Piestrak
exaly  

How to Teach Residue Number System to Computer Scientists and Engineers

IEEE Transactions on Education, 2011
Keivan Navi   +2 more
exaly  

Novel RNS Parameter Selection for Fast Modular Multiplication

IEEE Transactions on Computers, 2014
Íngrid Verbauwhede   +1 more
exaly  

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