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Binary GCD algorithm
Lecture 9: Arithmetics II 1 Greatest Common Divisor
Ary GCD-Algorithm in Rings of Integers
An O (M (N) Log N) Algorithm for the Jacobi Symbol
A Binary Recursive Gcd Algorithm
Concrete Quantum Cryptanalysis of Binary Elliptic Curves
Euclid's Algorithm
With Animation
Prime Numbers and Discrete Logarithms
Further Analysis of the Binary Euclidean Algorithm
GCD Computation of N Integers
Efficient Modular Division Implementation
Public-Key Cryptography Theory and Practice
31 Number-Theoretic Algorithms
Arxiv:0910.0095V2 [Math.HO] 5 Oct 2009 Rrtoa Ubr Ny H Oddohnierfr Othe to Refers Diophantine Word the Only
Fast Constant-Time Gcd Computation and Modular Inversion
Novel Single-Trace Attacks on ECDSA and RSA
On Sch¨Onhage's Algorithm
An Efficient Deterministic Quantum Algorithm for the Integer Square
Top View
Binary GCD Like Algorithms for Some Complex Quadratic Rings
Extending Stein's GCD Algorithm
Bit Serial Systolic Architectures for Multiplicative Inversion and Division Over GF (2M)
Efficient Asic Architecture of Rsa Cryptosystem
Existence of a Limiting Distribution for the Binary GCD Algorithm
Efficient Algorithms for the Gcd and Cubic Residuosity in the Ring
How to Get an Efficient Yet Verified Arbitrary-Precision Integer
Efficient Algorithms for Computing the Jacobi Symbol
Optimized Binary GCD for Modular Inversion 1 Introduction
Answers to Exercises
Eindhoven University of Technology BACHELOR Quasi-Linear GCD
On the L-Ary GCD-Algorithm and Computing Residue Symbols
2. Greatest Common Divisor This Algorithm Is Perhaps the Most Common Operation That Is Used in Computing with Large Integers After the Basic Operations
Concrete Quantum Cryptanalysis of Binary Elliptic Curves
As an Analogue to the Binary GCD Algorithm
How to Get an Efficient Yet Verified Arbitrary-Precision Integer Library
An R Package for Testing the Cryptographic Randomness by Haydar Demirhan and Nihan Bitirim
Number-Theoretic Algorithms
A Secure Architecture for Modular Division Over a Prime Field Against Fault Injection Attacks
Applications of Number Theory, Algebra and Combinatorics to Cryptography
4 Euclid's Algorithm
Modular Inverse Algorithms Without Multiplications for Cryptographic Applications