-
Araujo V., Bufetov A.I., “A large deviations bound for the Teichmüller flow on the moduli space of abelian differentials”, Ergodic Theory Dynam Systems, 31:4 (2011), 1043–1071
-
Gomez, R, “Spanning tree invariants, loop systems and doubly stochastic matrices”, Linear Algebra and Its Applications, 432:2–3 (2010), 556
-
Buzzi J., “Puzzles of Quasi-Finite Type, Zeta Functions and Symbolic Dynamics for Multi-Dimensional Maps”, Annales de l Institut Fourier, 60:3 (2010), 801–852
-
Buzzi, J, “Maximal entropy measures for piecewise affine surface homeomorphisms”, Ergodic Theory and Dynamical Systems, 29 (2009), 1723
-
Cyr, V, “Spectral Gap and Transience for Ruelle Operators on Countable Markov Shifts”, Communications in Mathematical Physics, 292:3 (2009), 637
-
Jérôme Buzzi, Encyclopedia of Complexity and Systems Science Series, Ergodic Theory, 2009, 633
-
Jean-René Chazottes, Gerhard Keller, Encyclopedia of Complexity and Systems Science, 2009, 6939
-
Boyle, M, “Good potentials for almost isomorphism of countable state Markov shifts”, Stochastics and Dynamics, 7:1 (2007), 1
-
Thomsen, K, “On the ergodic theory of synchronized systems”, Ergodic Theory and Dynamical Systems, 26 (2006), 1235
-
Boyle, A, “Almost isomorphism for countable state Markov shifts”, Journal fur Die Reine und Angewandte Mathematik, 592 (2006), 23
-
Buzzi, J, “Large entropy implies existence of a maximal entropy measure for interval maps”, Discrete and Continuous Dynamical Systems, 14:4 (2006), 673
-
Buzzi J., “Subshifts of quasi-finite type”, Invent. Math., 159:2 (2005), 369–406
-
Yuri, M, “Large deviations for countable to one Markov systems”, Communications in Mathematical Physics, 258:2 (2005), 455
-
Ruette S., “On the Vere–Jones classification and existence of maximal measures for countable topological Markov chai”, Pacific J Math, 209:2 (2003), 365–380
-
Buzzi J., Sarig O., “Uniqueness of equilibrium measures for countable Markov shifts and multidimensional piecewise expanding maps”, Ergodic Theory Dynam. Systems, 23:5 (2003), 1383–1400
-
Gómez R., “Positive $K$-theory for finitary isomorphisms of Markov chains”, Ergodic Theory Dynam. Systems, 23:5 (2003), 1485–1504
-
Fiebig D., Fiebig U.-R., Yuri M., “Pressure and equilibrium states for countable state Markov shifts”, Israel J. Math., 131:1 (2002), 221–257
-
Mauldin R.D., Urbański M., “Gibbs states on the symbolic space over an infinite alphabet”, Israel J. Math., 125:1 (2001), 93–130
-
A. B. Polyakov, “On a measure with maximal entropy for the special flow on a local perturbation of a countable topological Bernoulli scheme”, Sb. Math., 192:7 (2001), 1001–1024
-
Sarig, OM, “Phase transitions for countable Markov shifts”, Communications in Mathematical Physics, 217:3 (2001), 555