F
F. van Wijland
Researcher at Paris Diderot University
Publications - 61
Citations - 2567
F. van Wijland is an academic researcher from Paris Diderot University. The author has contributed to research in topics: Phase transition & Random walk. The author has an hindex of 25, co-authored 50 publications receiving 2309 citations. Previous affiliations of F. van Wijland include Centre national de la recherche scientifique & University of Paris-Sud.
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Dynamical first-order phase transition in kinetically constrained models of glasses.
Juan P. Garrahan,Robert L. Jack,Vivien Lecomte,Estelle Pitard,K. van Duijvendijk,F. van Wijland +5 more
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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Thermodynamic Formalism for Systems with Markov Dynamics
Vivien Lecomte,Vivien Lecomte,Cécile Appert-Rolland,Cécile Appert-Rolland,F. van Wijland,F. van Wijland +5 more
TL;DR: The thermodynamic formalism allows one to access the chaotic properties of equilibrium and out-of-equilibrium systems, by deriving those from a dynamical partition function as discussed by the authors.
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First-order dynamical phase transition in models of glasses: an approach based on ensembles of histories
Juan P. Garrahan,Robert L. Jack,Vivien Lecomte,Estelle Pitard,K. van Duijvendijk,F. van Wijland +5 more
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 cumulants of the current in diffusive systems on a ring.
TL;DR: This work calculates exactly the first cumulants of the integrated current and of the activity of the symmetric simple exclusion process on a ring with periodic boundary conditions and indicates that for large system sizes the large deviation functions of the current and the activity take a universal scaling form.
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Lévy-flight spreading of epidemic processes leading to percolating clusters
TL;DR: It is shown that the long-range critical behavior changes continuously to its short-range counterpart for a decay exponent of the infection, which is the probability distribution decaying in d dimensions with the distance as .