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Frenetic origin of negative differential response
Pieter Baerts1, Urna Basu1, Christian Maes1
1Instituut voor Theoretische Fysica, KU Leuven, 3001 Leuven, Belgium.
This study modifies the Green-Kubo formula for nonequilibrium dynamics, revealing that negative differential conductivities can arise from a "frenetic contribution." This contribution explains how reduced activity under driving forces causes current to drop in systems away from equilibrium.
Area of Science:
- Non-equilibrium statistical mechanics
- Theoretical physics
- Chemical kinetics
Background:
- The Green-Kubo formula is a cornerstone for calculating linear response coefficients in equilibrium systems.
- Extending these concepts to non-equilibrium dynamics presents significant theoretical challenges.
- Negative differential conductivity (NDC) is a phenomenon observed in some systems away from equilibrium.
Purpose of the Study:
- To modify the Green-Kubo formula for non-equilibrium dynamics.
- To provide a unifying framework for understanding negative differential response.
- To elucidate the role of 'frenetic contribution' in non-equilibrium transport phenomena.
Main Methods:
- Modification of the Green-Kubo formula for non-equilibrium conditions.
- Development of a theoretical framework based on 'frenetic contribution'.
- Analysis of time-symmetric kinetic effects, including escape rates and reactivities.
Main Results:
- The modified formula allows for the existence of negative differential conductivities away from equilibrium.
- Negative differential response is explained by a negative dependence of escape rates and reactivities on driving forces.
- Partial caging and reduced dynamical activity with increased driving lead to a drop in current.
Conclusions:
- The frenetic contribution offers a unified explanation for negative differential response in non-equilibrium systems.
- Time-symmetric kinetic effects are crucial for understanding current behavior under driving forces.
- The findings have implications for particle and energy transport studies in non-equilibrium systems.
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