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Nonequilibrium work distributions in quantum impurity system-bath mixing processes.

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This study presents an exact method for evaluating work distributions in quantum systems, confirming key thermodynamic relations and revealing large deviation insights for nonequilibrium thermodynamics.

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Area of Science:

  • Quantum thermodynamics
  • Statistical mechanics
  • Nonequilibrium systems

Background:

  • The fluctuation theorem is crucial for understanding nonequilibrium thermodynamics, focusing on work distribution.
  • Evaluating work distributions in complex quantum systems with non-Markovian and strong couplings remains challenging.

Purpose of the Study:

  • To develop an exact method for calculating work distributions in quantum impurity-bath systems.
  • To investigate the behavior of these distributions under non-Markovian and strong coupling conditions.
  • To explore large deviation properties within quantum nonequilibrium processes.

Main Methods:

  • Utilizing the dissipaton-equation-of-motion theory.
  • Developing an exact analytical method for work distribution evaluation.
  • Applying the method to a spin-boson model system for numerical demonstration.

Main Results:

  • The developed method accurately reproduces the Jarzynski equality and Crooks relation.
  • The study reveals detailed information regarding large deviation statistics.
  • The approach is effective for non-Markovian and strongly coupled quantum systems.

Conclusions:

  • The dissipaton-equation-of-motion theory provides an exact framework for quantum work distribution calculations.
  • The findings validate fundamental fluctuation theorems in complex quantum regimes.
  • This work offers a powerful tool for analyzing nonequilibrium quantum phenomena.