A general method for to decompose modular multiplicative inverse operators over Group of units
DOI10.4067/S0716-09172018000200265zbMath1444.11005OpenAlexW2805701840WikidataQ129755637 ScholiaQ129755637MaRDI QIDQ3295207
Publication date: 8 July 2020
Published in: Proyecciones (Antofagasta) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4067/s0716-09172018000200265
group of unitsChinese remainder theoremBezout's theoremdecomposition lawsalgorithmic functional techniquemodular multiplicative inverse operator
Congruences; primitive roots; residue systems (11A07) Multiplicative structure; Euclidean algorithm; greatest common divisors (11A05)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Congruences in \({\mathbb{Z}}^ n\), finite Abelian groups and the Chinese remainder theorem
- Number theory in science and communication. With applications in cryptography, physics, digital information, computing, and self-similarity.
- Residue-to-binary converters based on new Chinese remainder theorems
- Modular Multiplication Without Trial Division
- A Nonlinear Congruential Pseudorandom Number Generator with Power of Two Modulus
- The Montgomery inverse and its applications
- On Calculating Multiplicative Inverses Modulo $2^{m}$
- The Montgomery modular inverse-revisited
- GCD-Free Algorithms for Computing Modular Inverses
- On Newton–Raphson Iteration for Multiplicative Inverses Modulo Prime Powers
This page was built for publication: A general method for to decompose modular multiplicative inverse operators over Group of units