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Thermodynamic uncertainty relations for steady-state thermodynamics
Takuya Kamijima1, Sosuke Ito2, Andreas Dechant3
1Department of Applied Physics, The University of Tokyo, 7-3-1 Hongo, Bunkyo-ku, Tokyo 113-8656, Japan.
New thermodynamic uncertainty relations help estimate excess and housekeeping entropy production. These findings offer tools to bound and interpret system dissipation, crucial for understanding non-equilibrium systems.
Area of Science:
- Thermodynamics
- Non-equilibrium systems
- Statistical mechanics
Background:
- Systems driven out of equilibrium exhibit dissipation.
- Dissipation can be decomposed into excess and housekeeping entropy production.
- Direct measurement of these components is challenging.
Purpose of the Study:
- Derive thermodynamic uncertainty relations for excess and housekeeping entropy production.
- Introduce a method to decompose arbitrary currents into housekeeping and excess parts.
- Provide a joint uncertainty relation for these components.
Main Methods:
- Derivation of thermodynamic uncertainty relations.
- Decomposition of currents into specific components.
- Geometric interpretation of the decomposition.
- Application to a paradigmatic example.
Main Results:
- Established thermodynamic uncertainty relations for excess and housekeeping entropy production.
- Introduced current decomposition providing lower bounds on entropy production.
- Demonstrated that component uncertainties are not independent, obeying a joint uncertainty relation.
- Showed the joint relation tightens bounds on total entropy production.
Conclusions:
- The derived uncertainty relations provide novel tools for estimating individual entropy production components.
- The joint uncertainty relation offers a tighter bound on total entropy production.
- The findings enhance the understanding and quantification of dissipation in non-equilibrium systems.
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