Aurore Guillevic

Email : aurore guillevic [] inria fr
I am a research scientist (chargée de recherche CR2) in the Caramba team at Inria Nancy Grand Est, in France.
I am interested in pairing-based cryptography, discrete logarithm computation in large characteristic finite fields, and computational number theory.




In 2016 I was a PIMS-CNRS postdoctoral fellow in the Computer Science department of the University of Calgary (in Canada), working on computational number theory and cryptography with Pr. Michael Jacobson.



In 2014 and 2015 I was a post-doctoral researcher in the Inria GRACE Team and CRYPTO LIX Group. I contributed to discrete logarithm computation in large characteristic finite fields. I worked with Razvan Barbulescu, Pierrick Gaudry and François Morain on the ANR Catrel Project (together with the Caramel Team of Nancy and the ARITH team of Montpellier).



I defended my PhD thesis on December, 20th, 2013. I received the 2014 Thales PhD Prize for this thesis. Each year, the jury members select three nominees for this prize, based on the research quality and the interest of industrial applications. About 60 PhD thesis are defended each year at Thales worldwide.



From 2011 to 2013 I was PhD student at ENS Crypto Team under the supervision of Damien Vergnaud. I was most of my time doing my research at the Laboratoire Chiffre of Thales from which I had an industrial grant. You can find my PhD thesis on pairing implementation here (in English, with an introduction in French) as well as the slides of the defense (in English). The first chapter is an introduction on elliptic curves, pairings and endomorphisms (constructed with isogenies) on elliptic curves. The second chapter studies two families of genus two curves. The third chapter is about pairing implementation. I developed a library at Thales to compute Tate, ate and optimal ate pairings on elliptic curves in large characteristic. I focused on supersingular elliptic curves of embedding degree 2 and Barreto-Naehrig curves. (Sorry but the source code is not freely available).



Last updated November 3rd, 2016.