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Charles Pfister

Cette personne a quitté l’EPFL

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Publications associées (7)

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Asymptotic decoupling and weak Gibbs measures for finite alphabet shift spaces

Charles Pfister

For the spaceXin a large class of finite alphabet shift spaces (lattice models) and the class of functionsfwith bounded total oscillations, we prove that each equilibrium measure nu atf=phi is a weak Gibbs measures for phi-P(phi). In addition, the empirica ...

2020

A Point is Normal for Almost All Maps beta x+ alpha mod 1 or Generalised beta-Transformations

Charles Pfister, Bastien Faller

We consider the map T-alpha,T-beta(x) := beta x + alpha mod 1, which admits a unique probability measure of maximal entropy. For x is an element of [0, 1], we show that the orbit of x is mu(alpha,beta)-normal for almost all (alpha, beta) is an element of [ ...

Cambridge University Press2009

Time-based failure analysis of compressed riverbank riprap

Anton Schleiss, Charles Pfister, Mário Jorge Rodrigues Pereira Da Franca, Mona Jafarnejad Chaghooshi

Methods to design riprap-lined channels usually refer to dumped material. Large blocks placed individually by machinery are used when more stability is required. They offer additional resistance against flow erosion since space between blocks is minimized ...

Taylor & Francis Ltd2017

Equilibrium measures of the natural extension of beta-shifts

Charles Pfister

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 weak Gibbs measure. ...

2022

Charles Pfister

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Asymptotic decoupling and weak Gibbs measures for finite alphabet shift spaces

A Point is Normal for Almost All Maps beta x+ alpha mod 1 or Generalised beta-Transformations

Time-based failure analysis of compressed riverbank riprap

Equilibrium measures of the natural extension of beta-shifts

On the Nature of Isotherms at First Order Phase Transitions for Classical Lattice Models

On the topological entropy of saturated sets

Large deviations estimates for dynamical systems without the specification property. Application to the $\beta$-shifts