Results 251 to 260 of about 24,567,669 (278)

Factored Look-Up Tables for Optical Residue Number System (RNS) Computations**

Topical Meeting on Optical Computing, 1987
The details of factored tables and their uses in RNS multiplication and addition are explained, Optical circuitry necessary for their implementation is given.
E.C. Malarkev, P.R. Beaudet, J.C. Bradley, J.L. Davis   +3 more
openaire   +1 more source

Application of residue number system (RNS) to image processing using orthogonal transformation

2015 IEEE International Conference on Communication Software and Networks (ICCSN), 2015
Several techniques for image encryption have been proposed over the years with significant consideration of basic cryptographic goals such as authentication, integrity and confidentiality. Recently, another method for encrypting image data using an Orthogonal transform namely Walsh Hadamard transform on residual number system have been proposed.
Gabriel Kofi Armah, Emmanuel Ahene
openaire   +1 more source

New efficient RNS-to-weighted decoders for conjugate-pair-moduli residue number systems

Conference Record of the Thirty-Third Asilomar Conference on Signals, Systems, and Computers (Cat. No.CH37020), 2003
New efficient residue-to-weighted converters for multi-moduli residue number systems (RNS) based on sets {2/sup n1/-1, 2/sup n1/+1, 2/sup n2/-1, 2/sup n2/+1, ..., 2/sup nL/-1, 2/sup nL/+1} are presented. The moduli 2/sup n/-1 and 2/sup n/+1 are called conjugates of each other.
A. Skavantzos, Y. Wang
openaire   +1 more source

A new moduli set selection technique to improve sign detection and number comparison in Residue Number System (RNS)

NAFIPS 2005 - 2005 Annual Meeting of the North American Fuzzy Information Processing Society, 2005
Residue number system (RNS) offers a promising future because its carry-free operations in addition, subtraction and multiplication. This inherent property of RNS can be used to reduce the complexity of calculation in many applications, such as encryption and fuzzy systems.
E. Setiaarif, P. Siy
openaire   +1 more source

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, P R. Beaudet, E C. Malarkey, J H. Mims   +3 more
openaire   +1 more source

Integrated Nanophotonics Enabled Residue Number System (RNS) Arithmetic

2019 IEEE Photonics Society Summer Topical Meeting Series (SUM), 2019
Jiaxin Peng, Shuai Sun, Vikram Narayana, Tarek El-Ghazawi, Volker Sorger   +4 more
openaire   +1 more source

Efficient FPGA implementation of RNS Montgomery multiplication using balanced RNS bases

The Integration VLSI Journal, 2022
Mohammad Esmaeildoust
exaly  

RNS Comparison via Shortcut Mixed Radix Conversion: The Case of Three 4-Moduli Sets {2n + k, 2n ± 1, m} (m ϵ {2n + 1 ± 1, 2n − 1 − 1})

IETE Journal of Research, 2023
Zeinab Torabi, G Jaberipur
exaly  

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

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

RNS-to-Binary Converters for a Three-Moduli Set {2n−1 − 1, 2n − 1, 2n+k}

IETE Journal of Education Online, 2017
Rashmi Ramesh Rachh, P V Ananda Mohan
exaly