activity
20232026
most citedQuantum Encryption of superposition states with Quantum Permutation Pad in IBM Quantum Computers

34 citations · 101 across the 16 of their papers we have counts for

collaborators
Showing cs.CRShow all

6 papers · 1 filter

cs.CR2025

IID-Based QPP-RNG: A Random Number Generator Utilizing Random Permutation Sorting Driven by System Jitter

Randy Kuang, Dafu Lou

We propose a groundbreaking random number generator that achieves truly uniform, independent, and identically distributed (IID) randomness by integrating Quantum Permutation Pads (…

cs.CR2024

QPP and HPPK: Unifying Non-Commutativity for Quantum-Secure Cryptography with Galois Permutation Group

Randy Kuang

In response to the evolving landscape of quantum computing and the escalating vulnerabilities in classical cryptographic systems, our paper introduces a unified cryptographic frame…

cs.CR2024

Benchmark Performance of Homomorphic Polynomial Public Key Cryptography for Key Encapsulation and Digital Signature Schemes

Randy Kuang, Maria Perepechaenko, Dafu Lou +1

This paper conducts a comprehensive benchmarking analysis of the performance of two innovative cryptographic schemes: Homomorphic Polynomial Public Key (HPPK)-Key Encapsulation Mec…

cs.CR2023★ 2 cited

Homomorphic Polynomial Public Key Cryptography for Quantum-secure Digital Signature

Randy Kuang, Maria Perepechaenko, Mahmoud Sayed +1

In their 2022 study, Kuang et al. introduced Multivariable Polynomial Public Key (MPPK) cryptography, leveraging the inversion relationship between multiplication and division for…

cs.CR2023★ 1 cited

Generalized Uncertainty Principles for Quantum Cryptography

Randy Kuang

We know the classical public cryptographic algorithms are based on certain NP-hard problems such as the integer factoring in RSA and the discrete logarithm in Diffie-Hellman. They…

cs.CR2023★ 1 cited

A New Symmetric Homomorphic Functional Encryption over a Hidden Ring for Polynomial Public Key Encapsulations

Randy Kuang, Maria Perepechaenko, Ryan Toth

This paper proposes a new homomorphic functional encryption using modular multiplications over a hidden ring. Unlike traditional homomorphic encryption where users can only passive…