Latest Articles for Cryptography

Explore the fascinating concepts of quantum entanglement and teleportation in technology.

Exploring the interplay between elliptic curves and Galois representations in number theory.

Research improves methods for analyzing lightweight ciphers like Simon and Simeck.

Explores the connection between elliptic curves and the distribution of prime numbers.

Quantum private queries aim to ensure user privacy while retrieving data securely.

New methods improve the analysis of code-based cryptography, enhancing security.

Research highlights the importance of scrambling in quantum circuits and its applications.

Explore how quantum circuits optimize modular arithmetic for efficient computing.

A deep dive into elliptic curves and the significance of Hessian transformations.

An overview of Local-Data-Hiding and its implications for secure information sharing.

Learn about Quantum Key Distribution and its role in secure communication.

Exploring the link between quantum discord and decision-making in game theory.

A study reveals vulnerabilities in logic locking affecting data security.

A look at quantum walks and their implications in computing efficiency.

New method Hound enhances protection against side-channel attacks.

A new framework improves privacy and efficiency in federated learning.

A look at the challenges in updating security methods for digital data.

Exploring the potential of quantum carry-lookahead modulo adders in computing.

A review of recent improvements in model counting tools and their practical applications.

A closer look at local and nonlocal quantum state distinctions.

Explore the significance and applications of rational weight modular forms in modern mathematics.

An overview of Drinfeld modular curves and their mathematical significance.

Exploring the transmission of classical information via quantum channels.

New techniques aim to strengthen cryptographic protection against side-channel attacks.

A look at the potential of quantum hash functions for enhanced data security.

A look at the relationship between abelian surfaces and algebraic curves in mathematics.

Research shows how Post-Quantum Cryptography can secure mobile communications against quantum attacks.

This paper examines the relationship between elliptic curves, torsion points, and Tamagawa numbers.

An overview of elliptic curves and their applications in mathematics.

An overview of Pell equations and their fascinating integer solutions.

A detailed study on the security of Olm and Megolm protocols in Matrix.

The SEBQ scheme offers advanced security in symmetric encryption using quasigroups.

Researchers implement Shor's algorithm using single photons, advancing quantum computing technology.

A look into the relationship between GCDs and Lucas sequences.

Researchers use photonic systems to enhance quantum factorization methods.

A look into modular polynomials and their role in elliptic curves and cryptography.

A new approach improves efficiency in lattice basis computation using the generalized Euclidean algorithm.

Exploring the connections between elliptic curves and number theory.

An overview of the significance and classification of finite simple groups.

A new method enhances the reliability of quantum device testing.