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Project
Security and efficiency of isogeny-based cryptography
Researching, from a mathematical point of view, the possible attacks and improvements relating to cryptographic systems based on isogeny graphs, especially those based on the supersingular case.
Date:25 Oct 2022 → 1 Sep 2023
Keywords:Post-Quantum Cryptography, Isogeny, Computational number theory
Disciplines:Cryptography, privacy and security, Number theory
Project type:PhD project