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Quantifying entropy production rates offers a better way to understand nonequilibrium systems than simple equilibrium/nonequilibrium classification. This approach uses statistical fluctuations to estimate irreversibility, even in complex, high-dimensional biological systems.

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Area of Science:

  • Thermodynamics
  • Statistical Mechanics
  • Nonlinear Dynamics

Background:

  • Systems coupled to multiple thermodynamic reservoirs can exhibit nonequilibrium dynamics, generating currents and increasing reservoir entropy.
  • The rate of entropy production quantifies statistical irreversibility and indicates whether a system is in or out of equilibrium.
  • Recent experiments have used irreversibility measurements to detect biological systems operating far from equilibrium.

Purpose of the Study:

  • To propose three strategies for quantifying entropy production rates, moving beyond binary equilibrium/nonequilibrium classification.
  • To illustrate these strategies using an analytically tractable bead-spring model.
  • To address the challenges of data requirements in high-dimensional systems.

Main Methods:

  • Generating time-series data for a bead-spring model.
  • Inferring probability currents to indirectly quantify entropy production.
  • Utilizing the thermodynamic uncertainty relation to bound entropy production rates.

Main Results:

  • Direct quantification of entropy production offers a more nuanced understanding of nonequilibrium processes.
  • Inferring probability currents is a viable method for entropy production estimation.
  • The thermodynamic uncertainty relation can mitigate the 'curse of dimensionality' in high-dimensional systems.

Conclusions:

  • Quantifying entropy production rates provides a more informative measure of irreversibility than binary classification.
  • The thermodynamic uncertainty relation offers a practical approach to estimate entropy production in complex systems.
  • This work advances the understanding and analysis of nonequilibrium dynamics in physical and biological systems.