Voltage quench dynamics of a Kondo system
arXiv:1508.06633 · doi:10.1103/PhysRevLett.116.036801
Abstract
We examine the dynamics of a correlated quantum dot in the mixed valence regime. We perform numerically exact calculations of the current after a quantum quench from equilibrium by rapidly applying a bias voltage in a wide range of initial temperatures. The current exhibits short equilibration times and saturates upon the decrease of temperature at all times, indicating Kondo behavior both in the transient regime and in steady state. The time-dependent current saturation temperature matches the Kondo temperature at small times or small voltages; a substantially increased value is observed outside of linear response. These signatures are directly observable by experiments in the time-domain.
6 pages, 6 figures
References in corpus (28)
- Continuous-time Monte Carlo methods for quantum impurity models
- The numerical renormalization group method for quantum impurity systems
- Real time evolution using the density matrix renormalization group
- Quantum Criticality in Heavy Fermion Metals
- Real-time dynamics in Quantum Impurity Systems: A Time-dependent Numerical Renormalization Group Approach
- Diagrammatic Monte Carlo simulation of non-equilibrium systems
- Spin Precession and Real Time Dynamics in the Kondo Model: A Time-Dependent Numerical Renormalization-Group Study
- On steady-state currents through nano-devices: a scattering-states numerical renormalization group approach to open quantum systems
- Time-Dependent Mean Field Theory for Quench Dynamics in correlated electron systems
- Iterative real-time path integral approach to nonequilibrium quantum transport
- Real-time simulations of nonequilibrium transport in the single-impurity Anderson model
- A perturbative nonequilibrium renormalization group method for dissipative quantum mechanics: Real-time RG in frequency space (RTRG-FS)
- Transient dynamics of the Anderson impurity model out of equilibrium
- Imaginary-time formulation of steady-state nonequilibrium: application to strongly correlated transport
- Quantum Monte-Carlo for correlated out-of-equilibrium nanoelectronics devices
- Bold Line Diagrammatic Monte Carlo Method: General formulation and application to expansion around the Non-Crossing Approximation
- Transport through an Anderson impurity: Current ringing, non-linear magnetization and a direct comparison of continuous-time quantum Monte Carlo and hierarchical quantum master equations
- Local temperatures of strongly-correlated quantum dots out of equilibrium
- Time-dependent DMRG Study on Quantum Dot under a Finite Bias Voltage
- The formation of nonequilibrium steady states in interacting double quantum dots: When coherences dominate the charge distribution
- Nonequilibrium, spatio-temporal formation of the Kondo screening-cloud on a lattice
- Anderson impurity model in nonequilibrium: analytical results versus quantum Monte Carlo data
- Time-Dependent Transport Through Quantum-Impurity Systems with Kondo Resonance
- Kondo model in nonequilibrium: Interplay between voltage, temperature, and crossover from weak to strong coupling
- Quench dynamics of correlated quantum dots
- Keldysh effective action theory for universal physics in spin-1/2 Kondo dots
- Quantum Monte Carlo study of nonequilibrium transport through a quantum dot coupled to normal and superconducting leads
- Transport properties for a quantum dot coupled to normal leads with pseudogap
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- Dynamics of Kondo voltage splitting after a quantum quench
- Optimized auxiliary representation of a non-Markovian environment by a Lindblad equation
- Efficient low temperature simulations for fermionic reservoirs with the hierarchical equations of motion method: Application to the Anderson impurity model
- Quantum Monte Carlo in the steady-state
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- Time evolution of the Kondo resonance in response to a quench
- Numerically exact counting statistics of energy current in the Kondo regime
- Lead Geometry and Transport Statistics in Molecular Junctions
- Thermoelectric response of a correlated impurity in the nonequilibrium Kondo regime
- Bypassing the energy-time uncertainty in time-resolved photoemission
- Stochastic Equation of Motion Approach to Fermionic Dissipative Dynamics. II. Numerical Implementation
- Slow down of the electronic relaxation close to the Mott transition
- Quench dynamics of spin in quantum dots coupled to spin-polarized leads
- Role of coherence in transport through engineered atomic spin devices
- Mott insulator breakdown through pattern formation
- Probing electron-hole weights of an Andreev bound state by transient currents
- Infinite Grassmann Time-Evolving Matrix Product Operator Method in the Steady State
- Exact real-time dynamics of single-impurity Anderson model from a single-spin hybridization-expansion
- Transient phases and dynamical transitions in the post quench evolution of the generalized Bose-Anderson model
- Quench dynamics of the Kondo effect: transport across an impurity coupled to interacting wires
- Many-body dynamics of the decay of excitons of different charges in a quantum dot
- AC transport in Correlated Quantum Dots: From Kondo to Coulomb blockade regime
- Conductance of correlated many-fermion systems from charge fluctuations
- Dissipative Kondo physics in the Anderson Impurity Model with two-body losses
- Exact description of fermionic reservoirs via purified damped ancillary fermions
- Revealing the internal spin dynamics in a double quantum dot by periodic voltage modulation