In mathematics, proofs can be written down and shared. In cryptography, when people are trying to avoid revealing their ...
Top artificial intelligence systems now ace many textbook-style math questions, yet they still fall apart on genuinely new ...
Introduced in cryptography for code-breaking purpose, the Weil and Tate pairings are at the heart of an ever increasing number of protocols since the work of the researcher who first discovered their ...
Peter Grindrod CBE, Professor in Oxford University's Mathematical Institute and Co-Investigator of the Erlangen AI Hub, outlines why mathematics is ...
Supersingular isogeny-based post-quantum cryptography represents a cutting‐edge approach leveraging the mathematical complexity inherent in mapping between supersingular elliptic curves. This field ...
Over the past 20 years, numerous papers have been written on various aspects of ECC implementation. In this paper, the authors investigate the superiority of the arithmetic data compression technique ...
The University of Colorado Center for Number Theory has interests spanning number theory, from analytic to algebraic. There is a focus on arithmetic geometry, including arithmetic dynamics, elliptic ...