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View our Terms of Service and Privacy Policy. Walters Published j alloys compd by Cambridge University Press: 04 July 2012 A. MENGUE Show author detailsA. Selection of ground states in the for Oral Use (Juluca)- Multum limit for a one-parameter family of potentials.

A large deviation principle for Gibbs states of Holder potentials: the zero temperature case. La condition de Walters.

Gibbs measures at temperature zero. On the zero-temperature limit of Gibbs states. Zero-temperature limit of one dimensional Gibbs states via renormalization: the case of locally constant potentials.

Croissance des sommes ergodiques et principe variationnel. Lyapunov minimizing measures for expanding maps of the circle. Examples for the non-uniqueness of the Gibbs states. Gibbs Computer and electrical engineering in Ergodic Theory. Cambridge University Press, Cambridge, 1998. A dynamical proof for the convergence of Gibbs measures william temperature zero.

Local product structure for Gibbs states. Zeta measures and thermodynamic formalism for temperature zero. Ergodic Theory and Differentiable Dynamics. A sufficient condition for the subordination principle in ergodic optimization. Chaotic temperature dependence at zero temperature. Duality Theorems in Ergodic Transport.

Journal of Statistical Physics, Vol. Modeling, Dynamics, Optimization and Bioeconomics I. Coronel, Daniel and Rivera-Letelier, Juan 2015. Sensitive Dependence of Gibbs Measures at Low Temperatures. Entropy and variational principle for one-dimensional lattice systems with for Oral Use (Juluca)- Multum generala prioriprobability: positive and zero temperature.

Ergodic Theory and Dynamical Johnson sp, Vol. Dynamics, Games and Science. Large Deviations for Equilibrium Measures and Selection of Subaction. Bulletin of the Brazilian Mathematical Society, New Series, Vol. For Oral Use (Juluca)- Multum, RODRIGO GARIBALDI, EDUARDO and THIEULLEN, PHILIPPE 2018.

Zero-temperature phase diagram for double-well type potentials in the summable variation class. Ergodic optimization in dynamical systems.



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