Algebraic Computations         Geometric Modeling               Symmetry   Invariants   Moving frame   Differential algebra   Truss
Evelyne Hubert
Senior Research Scientist




Méditerranée 

AROMATH
Route des lucioles - BP93 
06902 Sophia Antipolis - France 
Phone: +33 4 92 38 71 78 
Evelyne  .  Hubert  @  inria  .  fr


Publications Talks
&
Conferences 		Software
Internship openings :
  • Separating invariants of the elasticity tensor (L3 or M1)
  • Invariants of odd degree ternary forms under the orthogonal group (M1 or M2)
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    Students News
    Paul Goerlach (MSc 2016) Martin Jalard (PhD 2025)
    Mathieu Collowald (PhD 2015) Tobias Metzlaff (PhD 2022) January 2023, Tobias joins the Algebra, Geometry and Computer Algebra Group of Technische Universität Kaiserslautern
    Nicolas Leroux (MSc 2003, PhD 2006) Erick Rodriguez Bazan (PhD 2020) Algorithms for fundamental invariants and equivariants accepted in Mathematics of Computation (2022)
    Thomas Cluzeau (MSc 2000, Postdoc 2006) Alvaro Fuentes Suarez (PhD 2019) PySkelton and Skelton++ : python and C++ libraries for skeleton modeling.









    Vitae Presto: MSc in Computational Mathematics and Computer Science Ecole National Superieure d'Informatique et Mathematiques Appliquees de Grenoble, France; MSc in Applied Mathematics at Imperial College, London, UK; PhD in Applied Mathematics at Institut National Polytechnique de Grenoble, France; Postdoc at University Waterloo, with the Symbolic Computation Group, Ontario, Canada; Postdoc at the Mathematical Science Research Institute, Berkeley, California, USA, during the Symbolic Computation Program. Since October 1999, research scientist in INRIA, France; Fulbright scholar at Institute for Mathematics and its Applications, Minneapolis, Minnesota, for the 2006-2007 program on Applications of Algebraic Geometry; Visiting professor at the Fields Institute, Toronto, Ontario, for the 2015 Thematic Program on Computer Algebra; Simmons fellow at the Isaac Newton Institute, Cambridge UK, for the program Geometry, compatibility and structure preservation in computational differential equations. [Full CV]