PublicationsThe One-Wayness of Jacobi SignaturesHenry Corrigan-Gibbs and David J. Wu Resources
Abstract
In this short note, we show that under a mild number-theoretic conjecture, recovering an integer from its Jacobi signature modulo \( N = p^2 q \), for primes \( p \) and \( q \), is as hard as factoring \( N \). BibTeX
@misc{CW23, author = {Henry Corrigan-Gibbs and David J. Wu}, title = {The One-Wayness of Jacobi Signatures}, misc = {Full version available at \url{https://eprint.iacr.org/2023/1638}}, year = {2023} } |