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Work relations connecting nonequilibrium steady states without detailed balance
Ying Tang1,2, Ruoshi Yuan3, Jianhong Chen4
1Department of Physics and Astronomy, Shanghai Jiao Tong University, Shanghai 200240, China.
This study introduces a novel nonequilibrium statistical physics theory, defining thermodynamic quantities via a potential function. This extends equilibrium concepts to nonequilibrium steady states and generalizes fluctuation theorems.
Area of Science:
- Statistical Physics
- Thermodynamics
- Nonlinear Dynamics
Background:
- Bridging equilibrium and nonequilibrium statistical physics is a key challenge.
- Nonequilibrium systems lack detailed balance and a priori potential functions.
- Classical thermodynamical quantities are undefined without a Boltzmann-Gibbs distribution.
Purpose of the Study:
- To construct a potential function for nonequilibrium systems.
- To develop a nonequilibrium theory defining thermodynamical quantities.
- To generalize equilibrium concepts to nonequilibrium steady states.
Main Methods:
- Decomposing systems into dissipative and conservative parts.
- Dynamically constructing a potential function.
- Analyzing time-dependent linear diffusive systems.
Main Results:
- A nonequilibrium theory defining thermodynamical quantities is established.
- Equilibrium concepts are extended to nonequilibrium steady states.
- Exact work distributions and work equalities for nonequilibrium steady states are obtained.
Conclusions:
- The developed theory provides a framework for nonequilibrium statistical physics.
- Generalizes Jarzynski equality and Crooks fluctuation theorem to systems without detailed balance.
- Offers a pathway to define and compute thermodynamical quantities in driven systems.
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