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Renaud Raquépas

I am a PhD student at McGill University (Department of mathematics and statistics) and Université Grenoble Alpes (Institut Fourier), under the joint supervision of Professors Vojkan Jakšić and Alain Joye. Prior to this, I was an MSc student under the supervision of Professor Jakšić at McGill University, where I also did my undergraduate studies.

Here are links to my ORCID, arXiv and Research Gate profiles.

Research interests

I study mathematical physics, with emphasis on time-dependent aspects of statistical mechanics and entropy production, in both quantum and classical systems. Relevant mathematical tools to study such problems include operator theory (spectra, resolvents, perturbation theory, one-parameter semigroups), dynamical systems and ergodic theory (mixing, theory of C*-algebras, random dynamical systems), and probability theory (stochastic differential equations, large deviations).

Preprints and publications

• R. Raquépas. The large-time and vanishing-noise limits for entropy production in nondegenerate diffusions. Preprint (2020).
  • arXiv:2004.12015 [math-ph]
• V. Nersesyan and R. Raquépas. Exponential mixing under controllability conditions for SDEs driven by a degenerate Poisson noise. Minor revisions requested, Stoch. Proc. Appl. (2020).
  • arXiv:1903.08089 [math.PR]
• R. Raquépas. On Fermionic walkers interacting with a correlated structured environment. Lett. Math. Phys. 110, 121–145 (2020).
  • Published version
  • arXiv:1902.03703 [math-ph]
• T. Benoist, A. Panati and R. Raquépas. Control of fluctuations and heavy tails for heat variation in the two-time measurement framework. Ann. Henri Poincaré 20, 631–674 (2019).
  • Published version
  • arXiv:1802.02073 [math-ph]
• R. Raquépas. A note on Harris’ ergodic theorem, controllability and perturbations of harmonic networks. Ann. Henri Poincaré 20, 605–629 (2019).
  • Published version
  • arXiv:1801.05375 [math-ph]
• E. P. Hanson, A. Joye, Y. Pautrat and R. Raquépas. Landauer’s principle for trajectories of repeated interaction systems. Ann. Henri Poincaré 19, 1939–1991 (2018).
  • Published version
  • arXiv:1705.08281 [math-ph]
• E. P. Hanson, A. Joye, Y. Pautrat and R. Raquépas. Landauer’s principle in repeated interaction systems. Commun. Math. Phys. 349, 285–327 (2017).
  • Published version
  • arXiv:1510.00533 [math-ph]

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