Correlation effects in superconducting quantum dot systems
arXiv:1706.08783 · doi:10.1016/j.physb.2017.08.059
Abstract
We study the effect of electron correlations on a system consisting of a single-level quantum dot with local Coulomb interaction attached to two superconducting leads. We use the single-impurity Anderson model with BCS superconducting baths to study the interplay between the proximity induced electron pairing and the local Coulomb interaction. We show how to solve the model using the continuous-time hybridization-expansion quantum Monte Carlo method. The results obtained for experimentally relevant parameters are compared with results of self-consistent second order perturbation theory as well as with the numerical renormalization group method.
5 pages, 5 figures, contribution to SCES 2017 Prague conference proceedings
References in corpus (8)
- Continuous-time Monte Carlo methods for quantum impurity models
- Quantum Monte Carlo Impurity Solver for Cluster DMFT and Electronic Structure Calculations in Adjustable Base
- Quantum supercurrent transistors in carbon nanotubes
- Josephson current through a single Anderson impurity coupled to BCS leads
- Quantum dot attached to superconducting leads: Relation between symmetric and asymmetric coupling
- Josephson-phase-controlled interplay between correlation effects and electron pairing in a three-terminal nanostructure
- 0-Pi quantum transition in a carbon nanotube Josephson junction: Universal phase dependence and orbital degeneracy
- Detecting phase transitions and crossovers in Hubbard models using the fidelity susceptibility
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- Many-body perturbation theory for the superconducting quantum dot: Fundamental role of the magnetic field
- Second Order Perturbation Theory for a Superconducting Double Quantum Dot
- Simulation of Charge Stability Diagrams for Automated Tuning Solutions (SimCATS)
- Yu-Shiba-Rusinov states, the BCS-BEC crossover, and the exact solution in the flat-band limit
- YSR Bond Qubit in a Double Quantum Dot with cQED Operation
- Scalable Effective Models for Superconducting Nanostructures: Applications to Double, Triple, and Quadruple Quantum Dots