Cedric Bernardin

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Patrícia GonçalvesIST LisbonVerified email at tecnico.ulisboa.pt
Stefano OllaProfessor of Mathematics, Université Paris Dauphine, PSL, CEREMADEVerified email at ceremade.dauphine.fr
Milton JaraIMPAVerified email at impa.br
Abhishek DharProfessor, International centre for theoretical sciences, TIFR, BangaloreVerified email at icts.res.in
Marielle SimonUniversité Lyon 1Verified email at math.univ-lyon1.fr
Raphael ChetriteCR CNRS, Laboratoire DieudonnéVerified email at unice.fr
François HuveneersDepartment of Mathematics, King's College LondonVerified email at kcl.ac.uk
Sunder SethuramanProfessor of Mathematics, University of ArizonaVerified email at math.arizona.edu
Stefano ScottaResearcher at CRITS, RAI. Previously PhD at Instituto Superior Técnico (Lisbon)Verified email at rai.it
Jani LukkarinenProfessor of mathematical physics, University of HelsinkiVerified email at helsinki.fi
Julien Barre´Université d'OrléansVerified email at univ-orleans.fr
Clément PellegriniMaitre de conférence Toulouse 3Verified email at math.univ-toulouse.fr
Reda ChhaibiUniversité Paul SabatierVerified email at math.univ-toulouse.fr
Joseph NajnudelUniversity of BristolVerified email at bristol.ac.uk
Claudio Landim LandimVerified email at impa.br
ARITRA KUNDUUniversity of LuxembourgVerified email at uni.lu
Gabriel StoltzCERMICS, Ecole des PontsVerified email at cermics.enpc.fr
Junaid Majeed BhatFaculty of Mathematics and Physics, University of LjubljanaVerified email at fmf.uni-lj.si
Gaëtan CanePhd-studentVerified email at univ-cotedazur.fr
carlangelo liveraniProfessor of Mathematics, University of Roma Tor VergataVerified email at mat.uniroma2.it

Cedric Bernardin

Mathematics Professor at HSE University

Verified email at hse.ru

probability nonequilibrium statistical mechanics interacting particle systems hydrodynamic limits


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Momentum conserving model with anomalous thermal conductivity in low dimensional systems G Basile, C Bernardin, S Olla Physical review letters 96 (20), 204303, 2006	219	2006
Fourier’s law for a microscopic model of heat conduction C Bernardin, S Olla Journal of Statistical Physics 121, 271-289, 2005	159	2005
Thermal conductivity for a momentum conservative model G Basile, C Bernardin, S Olla Communications in Mathematical Physics 287, 67-98, 2009	91	2009
Transport properties of a chain of anharmonic oscillators with random flip of velocities C Bernardin, S Olla Journal of Statistical Physics 145, 1224-1255, 2011	55	2011
3/4-fractional superdiffusion in a system of harmonic oscillators perturbed by a conservative noise C Bernardin, P Gonçalves, M Jara Archive for rational mechanics and analysis 220, 505-542, 2016	50	2016
Anomalous diffusion for a class of systems with two conserved quantities C Bernardin, G Stoltz Nonlinearity 25 (4), 1099, 2012	49	2012
Hydrodynamics for a system of harmonic oscillators perturbed by a conservative noise C Bernardin Stochastic processes and their applications 117 (4), 487-513, 2007	41	2007
Slow to fast infinitely extended reservoirs for the symmetric exclusion process with long jumps C Bernardin, P Goncalves, BO Jimenez arXiv preprint arXiv:1702.07216, 2017	36	2017
Thermodynamics and non-equilibrium macroscopic dynamics of chains of anharmonic oscillators C Bernardin, S Olla Lecture Notes available at https://www. ceremade. dauphine. fr/olla, 2014	36*	2014
Harmonic systems with bulk noises C Bernardin, V Kannan, JL Lebowitz, J Lukkarinen Journal of Statistical Physics 146, 800-831, 2012	35	2012
Anomalous fluctuations for a perturbed Hamiltonian system with exponential interactions C Bernardin, P Goncalves Commun. Math. Phys. 325, 291–332, 2014	31	2014
Fluctuations in the occupation time of a site in the asymmetric simple exclusion process C Bernardin The Annals of Probability 32 (1B), 855-879, 2004	31	2004
Quantum dynamics under continuous projective measurements: Non-Hermitian description and the continuum-space limit V Dubey, C Bernardin, A Dhar Physical Review A 103 (3), 032221, 2021	29	2021
Thermal conductivity in harmonic lattices with random collisions G Basile, C Bernardin, M Jara, T Komorowski, S Olla Thermal transport in low dimensions: from statistical physics to nanoscale …, 2016	29	2016
Small perturbation of a disordered harmonic chain by a noise and an anharmonic potential C Bernardin, F Huveneers Probability Theory and Related Fields 157 (1), 301-331, 2013	26	2013
Green-kubo formula for weakly coupled systems with noise C Bernardin, F Huveneers, JL Lebowitz, C Liverani, S Olla Communications in Mathematical Physics 334, 1377-1412, 2015	24	2015
Thermal conductivity for a noisy disordered harmonic chain C Bernardin Journal of Statistical Physics 133, 417-433, 2008	24	2008
A microscopic model for a one parameter class of fractional Laplacians with Dirichlet boundary conditions C Bernardin, P Gonçalves, B Jiménez-Oviedo Archive for Rational Mechanics and Analysis 239 (1), 1-48, 2021	23	2021
Fractional equation description of an open anomalous heat conduction set-up A Kundu, C Bernardin, K Saito, A Kundu, A Dhar Journal of Statistical Mechanics: Theory and Experiment 2019 (1), 013205, 2019	23	2019
Regularity of the diffusion coefficient for lattice gas reversible under Bernoulli measures C Bernardin Stochastic processes and their applications 101 (1), 43-68, 2002	22	2002

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