Density functional description of Coulomb blockade: Adiabatic or dynamic exchange-correlation?
arXiv:1503.06222 · doi:10.1103/PhysRevB.91.245158
Abstract
Above the Kondo temperature, the Kohn-Sham zero-bias conductance of an Anderson junction has been shown to completely miss the Coulomb blockade. Within a standard model for the spectral function, we deduce a parameterization for both the onsite exchange-correlation potential and the bias drop as a function of the site occupation that applies for all correlation strengths. We use our results to sow doubt on the common interpretation of such corrections as arising from dynamical exchange-correlation contributions.
9 pages, 8 figures, submitted to Phys. Rev. B
References in corpus (8)
- Kondo effect in quantum dots
- Dynamical corrections to the DFT-LDA electron conductance in nanoscale systems
- Density functional calculations of nanoscale conductance
- Electrical response of molecular systems: the power of self-interaction corrected Kohn-Sham theory
- Incompleteness of the Landauer Formula for Electronic Transport
- Exact ground state density functional theory for impurity models coupled to external reservoirs and transport calculations
- Energy gaps and interaction blockade in confined quantum systems
- Treatment of electron viscosity in quantum conductance
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- Steady-State Density Functional Theory for Finite Bias Conductances
- Local density approximation in site-occupation embedding theory
- Nonequilibrium Anderson model made simple with density functional theory
- Non-Adiabatic Dynamics in Single-Electron Tunneling Devices with Time-Dependent Density Functional Theory
- Site-Occupation Embedding Theory using Bethe Ansatz Local Density Approximations
- Image effects in transport at metal-molecule interfaces
- Density Functional Theory of the Seebeck coefficient in the Coulomb blockade regime
- Time-dependent i-DFT exchange-correlation potentials with memory: Applications to the out-of-equilibrium Anderson model
- Dynamics of the Anderson impurity model: benchmarking a non-adiabatic exchange-correlation potential in time-dependent density functional theory