Latest Articles for Cryptography

A new approach to modular reduction boosts performance in cryptography.

Examining the security flaws in EdDSA digital signatures.

A new algorithm streamlines the computation of local Coleman-Gross p-adic heights for hyperelliptic curves.

An overview of quantum correlations and their significance in modern physics.

Exploring the limits of measurement incompatibility in quantum systems.

A new method enhances efficiency in quantum cryptography randomness extraction.

Improving cryptographic methods for low-end devices using Plantard arithmetic.

A look at Hilbert modular forms and their role in number theory.

This article discusses a new method for verifying location using quantum physics.

A look at elliptic curves, complex multiplication, and their division fields.

Explore the connections between height functions, partitions, and prime numbers in mathematics.

An overview of broadcast protocols in distributed systems focusing on communication efficiency.

Exploring how quantum measurements affect systems and their transformations.

Exploring a new hash function leveraging quantum principles for improved data security.

A new quantum algorithm improves the efficiency of large number factoring.

A new algorithm streamlines R1CS representation for enhanced ZKP clarity and efficiency.

Learn the basics of quantum computing and its potential applications.

Explore how quantum systems generate randomness through Bell inequalities.

A new tool streamlines large constant multiplication for improved cryptographic system performance.

A look into the generalized Mahler measure and its mathematical significance.

This study examines the use of PIM systems to enhance homomorphic encryption performance.

Learn how PUFs improve information security through unique responses.

Examining methods and concepts for safeguarding secret messages.

Examining the visual patterns and mathematical structures of Gaussian periods.

Innovative approach to secure communications in resource-limited IoT devices.

A look into group theory concepts like exponentiation and automata.

Exploring the role of annihilators in polynomial maps and their implications.

An overview of Drinfeld modules and t-modules in number theory and algebra.

Research reveals insights on Selmer groups and elliptic curves through Greenberg's conjecture.

Exploring smooth min-entropy's impact on secure quantum communications.

Examining NTRU's effectiveness and the impact of dihedral groups on cryptographic security.

A deep dive into Markoff mod-p graphs and their implications in number theory.

New techniques improve randomness extraction from polynomial sources, enhancing cryptographic security.

New framework enhances performance of encrypted data processing using GPUs.

Exploring the role and applications of hyperelliptic curves in various fields.

Introducing a method for true randomness in decentralized systems using game theory.

A new architecture enhances energy efficiency and speed in large integer multiplication.

Explore the basics and advantages of quantum and probabilistic computers.

This research explores deep learning techniques to improve side-channel attack defenses.

Examining relationships between elliptic curves through isogeny and height constraints.