The Residue Number System (RNS) is a non-positional number system that represent number in the form of residues modulo a set of coprime moduli. This nature of RNS makes it advantageous in achieving carry-free arithmetic. However, due to the non-positional nature of RNS, direct nu...
Open access
Research Article10.9734/ajrcos/2026/v19i3841
The Residue Number System (RNS) offers significant advantages in parallel, carry-free arithmetic for highperformance computing but remains critically vulnerable to errors during transmission and computation. Traditional error detection approaches rely on post-processing reverse c...
Open access
Research Article10.9734/ajrcos/2026/v19i1802
Hidden Markov Models (HMMs) have become increasingly popular in the last several years due to the fact that, the models are very rich in mathematical structure and hence can form the theoretical basis for use in a wide range of applications. Various algorithms have been proposed...
Open access
Research Article10.9734/ajrcos/2021/v10i130235
The possibility of errors being propagated during the encoding process of cryptographic and steganographic schemes is real due to the introduction of noise by ciphering the data from stage to stage. This real possibility therefore requires that an efficient scheme is proposed suc...
Open access
Research Article10.9734/ajrcos/2019/v4i430123