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Konstantin Beyer1,2, Walter T Strunz2

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Summary
This summary is machine-generated.

This study introduces a new quantum fluctuation theorem for measuring work in quantum systems. It provides bounds for free energy differences, unlike previous methods, and works for open systems without needing the Hamiltonian.

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Area of Science:

  • Quantum Thermodynamics
  • Statistical Mechanics
  • Non-equilibrium Physics

Background:

  • The classical Jarzynski equality relates work done on systems out of equilibrium to free energy differences.
  • This equality is experimentally valuable for determining free energy via nonequilibrium work measurements.
  • Quantum versions of the Jarzynski equality require complex two-point measurements, limiting predictive power.

Purpose of the Study:

  • To propose a novel quantum fluctuation theorem for externally measurable quantum work.
  • To enable free energy determination in quantum systems without prior knowledge of the Hamiltonian.
  • To extend fluctuation theorems to open quantum systems.

Main Methods:

  • Developed a quantum fluctuation theorem applicable to work measured during a driving protocol.
  • The theorem is valid for open quantum systems and does not require knowledge of the system's Hamiltonian.
  • The proposed theorem is formulated as an inequality providing bounds on the free energy difference.

Main Results:

  • The proposed quantum fluctuation theorem allows for the determination of bounds on free energy differences.
  • The inequality is saturated in the quasiclassical limit, where energy coherences are minimal.
  • This work highlights a quantum disadvantage compared to classical systems in this context.

Conclusions:

  • The new quantum fluctuation theorem offers a practical approach to studying nonequilibrium quantum thermodynamics.
  • It overcomes limitations of previous quantum Jarzynski equality formulations by using externally measurable work.
  • The findings underscore the unique challenges and characteristics of quantum systems in thermodynamic processes.