Heat transport through a superconducting artificial atom
arXiv:2012.11942 · doi:10.1103/PhysRevB.103.104304
Abstract
Quantum heat transfer through a generic superconducting set-up consisting of a tunable transmon qubit placed between resonators that are termined by thermal reservoirs is explored. Two types of architectures are considered, a sequential and a beam splitter setting. Applying the numerical exact hierarchical equation of motion (HEOM) approach, steady state properties are revealed, and experimentally relevant parameter sets are identified. Benchmark results are compared with predictions based on approximate treatments to demonstrate their failure in broad ranges of parameter space. These findings may allow to improve future designs for heat control in superconducting devices.
16 pages, 17 figures
References in corpus (17)
- Charge insensitive qubit design derived from the Cooper pair box
- Continuous-time Monte Carlo methods for quantum impurity models
- Perspective: Numerically "exact" approach to open quantum dynamics: The hierarchical equations of motion (HEOM)
- Single-mode heat conduction by photons
- Markovian master equations for quantum thermal machines: local vs global approach
- Non-perturbative treatment of non-Markovian dynamics of open quantum systems
- Rectification of electronic heat current by a hybrid thermal diode
- Reduced hierarchical equations of motion in real and imaginary time: Correlated initial states and thermodynamic quantities
- Two-resonator circuit QED: A superconducting quantum switch
- Otto refrigerator based on a superconducting qubit: classical and quantum performance
- Thermal rectification in nonlinear quantum circuits
- Mesoscopic photon heat transistor
- Removing instabilities in the hierarchical equations of motion: exact and approximate projection approaches
- Heat transfer in the spin-boson model: A comparative study in the incoherent tunneling regime
- Photon statistics of a double quantum dot micromaser: Quantum treatment
- Three-qubit direct dispersive parity measurement with Tunable Coupling Qubits
- A systematic method for Schrieffer-Wolff transformation and its generalizations