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This study introduces fluctuation-response inequalities for Markov jump processes, linking observable fluctuations to system responses. These new inequalities apply to more observables and finite times, including quantum systems.

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Area of Science:

  • Statistical Mechanics
  • Quantum Thermodynamics
  • Non-equilibrium Physics

Background:

  • Markov jump processes are fundamental to modeling dynamic systems.
  • Existing fluctuation-response relations often have limitations in applicability.
  • Understanding the relationship between fluctuations and responses is crucial in non-equilibrium systems.

Purpose of the Study:

  • To derive novel fluctuation-response inequalities for Markov jump processes.
  • To extend the applicability of fluctuation-response relations to a broader class of observables and finite observation times.
  • To investigate these inequalities in the context of open quantum systems.

Main Methods:

  • Derivation using the Cramér-Rao bound.
  • Application to general observables beyond current-like ones.
  • Extension to open quantum systems via the Lindblad quantum master equation.

Main Results:

  • Established fluctuation-response inequalities for Markov jump processes.
  • Demonstrated broader applicability compared to existing relations, including finite observation times.
  • Derived a quantum fluctuation-response inequality highlighting the role of dynamical activity.

Conclusions:

  • The derived inequalities provide a unified framework for understanding fluctuation-response relationships.
  • The findings offer a more general approach applicable to diverse systems, including quantum ones.
  • Dynamical activity is identified as a key factor in quantum fluctuation-response phenomena.