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Errico Presutti. Curriculum Vitae-Studiorum Personal data • Birth ...

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[26] G. Benfatto, C. Marchioro, E. <strong>Presutti</strong>, M. Pulvirenti: Superstability estimates for<br />

anharmonic crystals. J. Stat. Phys. 22 , 349–362, (1980).<br />

[27] A. Galves, C. Kipnis, C. Marchioro, E. <strong>Presutti</strong>: Non equilibrium measures which exhibit<br />

a temperature gradient: study of a model. Commun. Math. Phys. 81, 124–147, (1981).<br />

[28] P. Ferrari, A. Galves, E. <strong>Presutti</strong>: Closeness between a symmetric simple exclusion<br />

process and a system of independent random walks. Applications. Nota Interna<br />

dell’Università dell’Aquila, (1981).<br />

[29] C. Kipnis, C. Marchioro, E. <strong>Presutti</strong>: An exactly solvable model for heat conduction. J.<br />

Stat. Phys. 27 , 65–74, (1982).<br />

[30] A. De Masi, N. Ianiro, E. <strong>Presutti</strong>: Small deviations from local equilibrium for a process<br />

which exhibits hydrodynamical behavior. I. J. Stat. Phys. 29 , 57–80, (1982).<br />

[31] A. De Masi, P. Ferrari, N. Ianiro, E. <strong>Presutti</strong>: Small deviations from local equilibrium<br />

for a process which exhibits hydrodynamical behavior. II . J. Stat. Phys. 29 , 81–94,<br />

(1982).<br />

[32] M. Campanino, E. <strong>Presutti</strong>: Perturbative ergodic theorem in Hilbert spaces. IHES /P/<br />

82/ 14, (1982).<br />

[33] A. De Masi, E. <strong>Presutti</strong>: Probability estimates for simple exclusion random walks. Ann.<br />

Inst. H.Poincaré A 19, 71–85, (1983).<br />

[34] C. Kipnis, J.L. Lebowitz, E. <strong>Presutti</strong>, H. Spohn: Self diffusion for particles with stochastic<br />

collisions in one dimension. J. Stat. Phys. 30, 107–122, (1983).<br />

[35] E. <strong>Presutti</strong>, H. Spohn: Hydrodynamics of the voter model. Annals of Probability 11,<br />

867–875, (1983).<br />

[36] A. De Masi, N. Ianiro, A. Pellegrinotti, E. <strong>Presutti</strong>: A survey of the hydrodynamica<br />

l behavior of many particle systems. Studies in Statistical Mechanics, Vol.11: Nonequilibrium<br />

phenomena II, from Stochastics to Hydrodynamics. Editors J.L.Lebowitz<br />

and E.W.Montroll. Ch.II, 124-294, North Holland, (1984).<br />

[37] E. <strong>Presutti</strong>: Hydrodynamical behavior of systems with infinitely many components. Proceedings<br />

of the Dubna Conference, (1984).<br />

[38] C. Boldrighini, A. De Masi, A. Nogueira, E. <strong>Presutti</strong>: The dynamics of a particle interacting<br />

with a semi infinite ideal gas is a Bernoulli flow. Progress in Physics Statistical<br />

Physics and Dynamical Systems 10, 153–189, Birkhauser, (1985).<br />

5

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