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Quantum bath effects on nonequilibrium heat transport in model molecular junctions
Pablo Carpio-Martínez1, Gabriel Hanna1
1Department of Chemistry, University of Alberta, Edmonton, Alberta T6G 2G2, Canada.
The Journal of Chemical Physics
|March 9, 2021
Summary
Quantum-classical dynamics simulations reveal that classical bath sampling significantly overestimates heat currents compared to quantum sampling. Quantum bath sampling is crucial for accurate simulations of quantum heat transport.
Area of Science:
- Computational Physics
- Quantum Dynamics
- Thermodynamics
Background:
- Quantum-classical dynamics simulations are vital for studying nonequilibrium heat transport in molecular systems.
- Current simulations often use classical distributions for initial bath conditions, potentially introducing inaccuracies.
Purpose of the Study:
- To investigate the impact of quantum versus classical initial bath sampling on steady-state heat currents.
- To analyze these effects in the nonequilibrium spin-boson model, a key system for single-molecule junctions.
Main Methods:
- Performing quantum-classical dynamics simulations.
- Comparing heat transport results using initial bath conditions sampled from quantum and classical distributions.
- Analyzing the spin-boson model across various parameter regimes.
Main Results:
- Classical bath sampling yielded 1.3-4.5 times larger steady-state heat currents than quantum sampling across many parameters.
- Turnovers in heat current were observed with both sampling methods, but were sharper and showed different temperature dependencies with classical sampling.
- Differences in heat currents increased with temperature gaps and decreased, but remained non-negligible, at higher bath temperatures.
Conclusions:
- Quantum bath sampling is essential for accurate quantum-classical dynamics simulations of heat transport.
- The choice of bath sampling significantly influences simulation outcomes, particularly in nonequilibrium scenarios.
- The steady-state fluctuation theorem was only observed under Markovian conditions with quantum bath sampling.
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