activity
19972022
most citedInterface Pinning and Finite-Size Effects in the 2D Ising Model

45 citations · 75 across the 8 of their papers we have counts for

collaborators

8 papers

math.DS2022★ 1 cited

Gibbs measures on compact ultra metric spaces

C. -E. Pfister

One proves the equivalence of a Gibbs measure and a Gibbs conformal measure for a dynamical system (G,X) when G is a countably infinite discrete group acting expansively on a compa…

math.DS2020

Equilibrium measures of the natural extension of beta-shifts

C. -E. Pfister, W. G. Sullivan

We give a necessary and sufficient condition on beta of the natural extension of a beta-shift, so that any equilibrium measure for a function of bounded total oscillations is a wea…

math.DS2019★ 1 cited

Weak Gibbs and Equilibrium Measures for Shift Spaces

C. -E. Pfister, W. G. Sullivan

For a large class of irreducible shift spaces $X\subset\tA^{\Z^d}$, with $\tA$ a finite alphabet, and for absolutely summable potentials , we prove that equilibrium measures for…

math.DS2008★ 1 cited

A Point is Normal for Almost All Maps or Generalized -Maps

B. Faller, C. -E. Pfister

We consider the map , which admits a unique probability measure of maximal entropy . For , we show that the orbit of is $μ_{α,β…

math.DS2008★ 3 cited

Computation of Topological Entropy via -expansion, an Inverse Problem for the Dynamical Systems

Bastien Faller, Charles-Edouard Pfister

We give an algorithm, based on the -expansion of Parry, in order to compute the topological entropy of a class of shift spaces. The idea is the solve an inverse problem for the…

cond-mat.stat-mech2003★ 6 cited

Rigorous Analysis of Singularities and Absence of Analytic Continuation at First Order Phase Transition Points in Lattice Spin Models

Sacha Friedli, Charles-Édouard Pfister

We report about two new rigorous results on the non-analytic properties of thermodynamic potentials at first order phase transition. The first one is valid for lattice models ($d\g…