P
Patrick Pietzonka
Researcher at University of Cambridge
Publications - 30
Citations - 1505
Patrick Pietzonka is an academic researcher from University of Cambridge. The author has contributed to research in topics: Entropy production & Fluctuation theorem. The author has an hindex of 14, co-authored 29 publications receiving 1089 citations. Previous affiliations of Patrick Pietzonka include University of Stuttgart.
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Journal ArticleDOI
Universal Trade-Off between Power, Efficiency, and Constancy in Steady-State Heat Engines.
Patrick Pietzonka,Udo Seifert +1 more
TL;DR: It is proved that out of these three requirements for steady-state heat engines, driven by a constant temperature difference between the two heat baths, only two are compatible.
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Universal bounds on current fluctuations.
TL;DR: The authors' bounds provide a general class of constraints for nonequilibrium systems and show that the parabolic bound is also valid for three paradigmatic examples of driven diffusive systems for which the generating function can be calculated using the additivity principle.
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Finite-time generalization of the thermodynamic uncertainty relation.
TL;DR: It is shown that this relation holds not only for the long-time limit of fluctuations, as described by large deviation theory, but also for fluctuations on arbitrary finite time scales, which facilitates applying the thermodynamic uncertainty relation to single molecule experiments, for which infinite time scales are not accessible.
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Universal bound on the efficiency of molecular motors
TL;DR: In this paper, the authors apply the thermodynamic uncertainty relation to a general model of a molecular motor running against an external force or torque, and show that the Stokes efficiency of such motors is universally bounded.
Journal ArticleDOI
Universal bound on the efficiency of molecular motors
TL;DR: The thermodynamic uncertainty relation is applied to a general model of a molecular motor running against an external force or torque and it is shown that the thermodynamic efficiency of such motors is universally bounded by an expression involving only experimentally accessible quantities.