Renato Spacek

École des Ponts ParisTech
Batiment Coriolis
6 et 8 avenue Blaise Pascal
Cité Descartes – Champs sur Marne
77455 Marne la Vallée Cedex 2

Email: renato (dot) spacek (at) enpc (dot) fr



About me

I am a PhD student in the MATHERIALS team based at CERMICS, École des Ponts ParisTech, and am affiliated to the doctoral school ED 386 at Sorbonne University. I am under the supervision of Gabriel Stoltz and co-supervision of Pierre Monmarché.

I am funded by Fondation sciences mathématiques de Paris (FSMP) through a 3-year doctoral fellowship.

Research

Thesis title: Efficient computation of transport coefficients

I am interested in statistical physics, more specifically in nonequilibrium settings. We study these systems using both computational and modeling techniques, as well as analysis and theoretical methods. In particular, the focus of my research is to construct dedicated and efficient numerical methods for the computation of transport coefficients.

Talks

[Conference talk] May 2024 - SIAM MS24 (Pittsburgh, USA). Efficient computation of transport coefficients via a control variate method.

[Seminar talk] Dec. 2023 - Data Science and Computational Statistics Seminar, University of Birmingham: Control variates for computing transport coefficients

[Workshop talk] Sep. 2023 - ANR SINEQ summer school (CERMICS): Computing transport coefficients with Molly

[Conference talk] Jun. 2023 - MCM 2023 (Paris, France). Extending the linear response regime with synthetic forcings.

[Seminar talk] Jun. 2023 - Mathematics seminar, State University of Santa Cruz (online): The mathematics behind molecular dynamics

[Conference talk] May 2023 - GAMM 2023 (Dresden, Germany). Extending the linear response regime with synthetic forcings.

[Workshop hands-on session] May 2023 - (Non)equilibrium MD workshop (Birmingham, UK). Extending the linear response regime with synthetic forcings.

[Conference talk] Jul 2022 - MCQMC 2022 (Linz, Austria).

[Conference talk] Apr. 2022 - CECAM: Numerical Techniques for Nonequilibrium Steady States (Mainz, Germany).