Computational records for RSA and finite field Diffie-Hellman
Abstract: This talk reports on the latest computational records in integer factoring and finite field discrete logarithms. These hard computational problems underpin the security of the public-key cryptographic primitives known as RSA and finite field Diffie-Hellman, which are still the most used public-key cryptographic primitives in many contexts. This work required a quite formidable amount of computing power, from various