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Spohn, Large Scale Dynamics of Interacting Particles (Springer, Heidelberg, 1991). Künsch, “ Non reversible stationary measures for infinite interacting particle systems,” Z. Shiryayev, Statistics of Random Processes I & II (Springer, New York, 1977). Liggett, Interacting Particle Systems (Springer, Berlin, 1985). Magnasco, “ Molecular combustion motors,” Phys.

Prost, “ Modeling molecular motors,” Rev. Mazonka, “ Feynman’s ratchet and pawl: An exactly solvable model,” Phys. Kehr, “ Toy model for molecular motors,” Physica A 267, 111 (1999). Sasvári, “ Nonequilibrium steady state in a quantum system: One-dimensional transverse Ising model with energy current,” Phys. Rosenkrantz (Reidel, Dordrecht, Holland, 1989). See also in Papers on Probability, Statistics, and Statistical Physics, edited by R. Jaynes, “Clearing up Mysteries the Original Goal,” in Proceedings of the Eighth International Workshop in Maximum Entropy and Bayesian Methods, Cambridge, England, 1–5 August 1988, edited by J. Simon, The Statistical Mechanics of Lattice Gases (Princeton University Press, Princeton, 1993), Vol. Sokal“ Regularity properties and pathologies of position-space renormalization transformations: Scope and limitations of Gibbsian theory,” J. Georgii, Gibbs Measures and Phase Transitions (de Gruyter, Berlin, 1988). Kurchan, “ Fluctuation theorem for stochastic dynamics,” J. Spohn, “ A Gallavotti–Cohen type symmetry in the large deviation functional for stochastic dynamics,” J. Maes, “ The fluctuation theorem as a Gibbs property,” J. Morriss, “ Probability of second law violations in steady flows,” Phys. Cohen, “ Dynamical ensembles in stationary states,” J. Cohen, “ Dynamical ensembles in nonequilibrium statistical mechanics,” Phys. Ruelle, “ Smooth dynamics and new theoretical ideas in nonequilibrium statistical mechanics,” J. Ruelle, “ Entropy production in nonequilibrium statistical mechanics,” Commun. Ruelle, “ Positivity of entropy production in nonequilibrium statistical mechanics,” J. Gersten (Ben Gurion University of the Negev Press, 1994). Gallavotti, Perturbation Theory Mathematical Physics Towards the 21st Century, edited by R.