Full statistics of erasure processes: Isothermal adiabatic theory and a statistical Landauer principle
arXiv:1602.00051
Abstract
We study driven finite quantum systems in contact with a thermal reservoir in the regime in which the system changes slowly in comparison to the equilibration time. The associated isothermal adiabatic theorem allows us to control the full statistics of energy transfers in quasi-static processes. Within this approach, we extend Landauer's Principle on the energetic cost of erasure processes to the level of the full statistics and elucidate the nature of the fluctuations breaking Landauer's bound.
24 pages, 4 figures; In the new version, Section 4 contains an extended discussion of the violation of Landauer's bound
References in corpus (13)
- Fluctuation theorems: Work is not an observable
- Adiabatic approximation in open quantum systems
- Work measurement as a generalized quantum measurement
- A non-equilibrium quantum Landauer principle
- Single-Photon Atomic Cooling
- On the work distribution for the adiabatic compression of a dilute classical gas
- Dissipative Transport: Thermal Contacts and Tunnelling Junctions
- General Adiabatic Evolution with a Gap Condition
- Measuring the heat exchange of a quantum process
- Maxwell's Demon Based on a Single Qubit
- Theory of Non-Equilibrium Sationary States as a Theory of Resonances
- The recurrence time in quantum mechanics
- Landauer's Principle in Repeated Interaction Systems