Nonequilibrium Statistical Physics

Graduate from École Normale Supérieure, Paris, 1969.Ph.D. Thesis in Solid State Physics, University of Paris, 1970.1969: Assistant Professor (maître de conférences), University Paris Diderot.1988: Associate Professor (professeur de seconde classe), University Paris Diderot.1993: Full professor (première classe), University Paris Diderot.2006-present: Full professor (classe exceptionnelle), University Paris Diderot.

• 1. Random variables and random processes ; 2. Linear thermodynamics of irreversible processes ; 3. Statistical description of out-of-equilibrium systems ; 4. Classical systems: reduced distribution functions ; 5. The Boltzmann equation ; 6. Transport coefficients ; 7. From the Boltzmann equation to the hydrodynamic equations ; 8. The Bloch-Boltzmann theory of electronic transport ; 9. Master equations ; 10. Brownian motion: the Langevin model ; 11. Brownian motion: the Fokker-Planck equation ; 12. Linear responses and equilibrium correlations ; 13. General linear response theory ; 14. The fluctuation-dissipation theorem ; 15. Quantum theory of electronic transport ; 16. Thermal transport coefficients

Its strength no doubt lies in showing how a large variety of subjects close to experimental interest are connected to a basis of fundamental statistical physics ... an excellent book that is likely to keep its value when fashion changes.