Please use this identifier to cite or link to this item: http://hdl.handle.net/1942/30661
Title: Isometric Uncertainty Relations
Authors: Vroylandt, Hadrien
PROESMANS, Karel 
Gingrich, Todd R.
Issue Date: 2020
Publisher: SPRINGER
Source: JOURNAL OF STATISTICAL PHYSICS, 178 (4) , p. 1039 -1053
Abstract: We generalize the link between fluctuation theorems and thermodynamic uncertainty relations by deriving a bound on the variance of fluxes that satisfy an isometric fluctuation theorem. The resulting bound, which depends on the system's dimension d, naturally interpolates between two known bounds. The bound derived from the entropy production fluctuation theorem is recovered for d=1\documentclass[12pt], and the original entropy production thermodynamic uncertainty relation is obtained in the d ->infinity\documentclass[12pt] limit. We show that our result can be generalized to order parameters in equilibrium systems, and we illustrate the results on a Heisenberg spin chain.
Notes: Gingrich, TR (reprint author), Northwestern Univ, Dept Chem, 2145 North Sheridan Rd, Evanston, IL 60208 USA.
hadrien.vroylandt@northwestern.edu; karel_proesmans@sfu.ca;
todd.gingrich@northwestern.edu
Keywords: Isometric fluctuation theorem;Nonequilibrium steady state;Thermodynamic uncertainty relation;Broken symmetry
Document URI: http://hdl.handle.net/1942/30661
ISSN: 0022-4715
e-ISSN: 1572-9613
DOI: 10.1007/s10955-020-02484-5
ISI #: WOS:000513280000010
Rights: Springer Science+Business Media, LLC, part of Springer Nature 2020
Category: A1
Type: Journal Contribution
Validations: ecoom 2021
Appears in Collections:Research publications

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