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Alessandra Faggionato
Researcher at Sapienza University of Rome
Publications - 103
Citations - 1608
Alessandra Faggionato is an academic researcher from Sapienza University of Rome. The author has contributed to research in topics: Random walk & Large deviations theory. The author has an hindex of 23, co-authored 100 publications receiving 1446 citations. Previous affiliations of Alessandra Faggionato include Roma Tre University & Technical University of Berlin.
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Bounds on current fluctuations in periodically driven systems
TL;DR: In this paper, the authors obtained a universal bound on current fluctuations for periodically driven systems, such as heat engines driven by periodic variation of the temperature and artificial molecular pumps driven by an external protocol.
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Non-equilibrium thermodynamics of piecewise deterministic markov processes
TL;DR: In this paper, the authors considered a class of stochastic dynamical systems, called piecewise deterministic Markov processes, with states (x,σ)∈ Ω×Γ, Ω being a region in ℝ of the d-dimensional torus, Γ being a finite set.
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Large deviations of the empirical flow for continuous time Markov chains
TL;DR: In this article, a chaine de Markov en temps continu a espace d'etats denombrable, and prouve un principe de grandes deviations commun for la mesure empirique and le courant empirique, which represente le nombre total de sauts entre les paires d’etats.
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Flows, currents, and cycles for Markov chains: Large deviation asymptotics
TL;DR: In this article, a continuous time Markov chain on a countable state space is considered and the authors prove a joint large deviation principle (LDP) of the empirical measure and current in the limit of large time interval.
Posted Content
Averaging and Large Deviation Principles for Fully-Coupled Piecewise Deterministic Markov Processes and Applications to Molecular Motors
TL;DR: In this paper, the authors consider piecewise deterministic Markov Processes with a finite set of discrete states and prove a law of large numbers and a large deviation principle for fast and slow jumps between discrete states.