Hardware realization of FIR filters that are based on residue number systems leads to
increased speed and reduced power, where besides the popular Mersenne numbers …

This paper addresses error correction codes approach in order to improve the performance
of BOINC under uncertainty of users' behavior. Redundant Residue Number System (RRNS) …

Residue number systems (RNS) are characterized by fast modular arithmetic and low power
dissipation. Numerous RNS applications take advantage of moduli set τ={2 n-1, 2 n, 2 n+ 1} …

We propose a balanced 5-moduli set P={2 q, 2 q− 1, 2 q+ 1− 1, 2 q+ 1+ 1, 2 q+ 2− 1}, for odd
q≥ 3. Our reverse conversion scheme is based on a multi-stage new Chinese remainder …

Introduction of residue number systems (RNS) into hardware realization of high dynamic
range FIR filters is known to be advantageous. However, deciding on the number and forms …

Given the residue number systems that contain moduli of the form 2 q±1 and 2 q±3, it is
desirable to employ delay-balanced adders and multipliers, in order to synchronize the …

Modulo-$(2^ q+ 2^{q-1}\pm 1) $ adders have recently been implemented using the regular
parallel prefix (RPP) architecture, matching the speed of the widely used modulo-$(2^ q\pm …

Given a source file S and two differencing files Delta (S, T) and Delta (T, R), where Delta (A,
Y) is used to denote the delta file of the target file Y with respect to the source file X, the …

Hardware realization of public-key cryptosystems often entails Montgomery modular
multiplication (MMM), which is more efficient in residue number systems (RNS). A large pool …

We propose a balanced-moduli set P={2q, 2q-1, 2q+ 1-1, 2q+ 1+ 1, 2q+ 2-1}, for odd. Our
reverse conversion scheme is based on multi-stage new Chinese remainder theorem …