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Estelle Pitard

Researcher at University of Montpellier

Publications -  46
Citations -  2233

Estelle Pitard is an academic researcher from University of Montpellier. The author has contributed to research in topics: Spin-½ & Dissipative system. The author has an hindex of 20, co-authored 46 publications receiving 2025 citations. Previous affiliations of Estelle Pitard include Harvard University & Pierre-and-Marie-Curie University.

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Dynamical first-order phase transition in kinetically constrained models of glasses.

TL;DR: It is shown that the dynamics of kinetically constrained models of glass formers takes place at a first-order coexistence line between active and inactive dynamical phases, by computing the large-deviation functions of suitable space-time observables, such as the number of configuration changes in a trajectory.
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First-order dynamical phase transition in models of glasses: an approach based on ensembles of histories

TL;DR: In this paper, the dynamics of kinetically constrained models of glass formers were investigated by analyzing the statistics of trajectories of the dynamics, or histories, using large deviation function methods, and it was shown that these models exhibit a first-order dynamical transition between active and inactive dynamical phases.
Journal ArticleDOI

First-order dynamical phase transition in models of glasses: an approach based on ensembles of histories

TL;DR: In this article, the dynamics of kinetically constrained models of glass formers were investigated by analyzing the statistics of trajectories of the dynamics, or histories, using large deviation function methods, and it was shown that these models exhibit a first-order dynamical transition between active and inactive dynamical phases.
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Universal non-diffusive slow dynamics in aging soft matter

TL;DR: It is proposed that the unusual ultraslow dynamics are due to the relaxation of internal stresses, built into the sample at the jamming transition, and simple scaling arguments that support this hypothesis are presented.
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Anomalous dynamical light scattering in soft glassy gels

TL;DR: The relaxation time is found to grow with the age tw, quasi-exponentially at first, and then as tw4/5 with logarithmic corrections, and the asymptotic long-time regime is find to behave as q3/2τ.