Scattering approach to parametric pumping
arXiv:cond-mat/9808347 · doi:10.1103/PhysRevB.58.R10135
Abstract
A d.c. current can be pumped through a quantum dot by periodically varying two independent parameters and , like a gate voltage or magnetic field. We present a formula that relates the pumped current to the parametric derivatives of the scattering matrix of the system. As an application we compute the statistical distribution of the pumped current in the case of a chaotic quantum dot.
4 pages, RevTeX; 3 figures included; Submitted to Physical Review B
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- Synthetic gauge field and pseudospin-orbit interaction in a stacked two-dimensional ring-network lattice
- Energy transport and heat production in quantum engines
- Structure-dynamics relationship in ratcheted colloids: Resonance melting, dislocations, and defect clusters
- Punchets: nonlinear transport in Hamiltonian pump-ratchet hybrids
- Adiabatic charge pumping in open quantum systems
- A Quantum Singlet Pump
- Open quantum dynamics of Josephson charge pumps
- Geometric phases of scattering states in a ring geometry: adiabatic pumping in mesoscopic devices
- Dynamical Resonances and Stepped Current in an Attractive Quantum Pump
- Adiabatic quantum pumping in an Aharonov-Bohm loop and in a Si-like nanowire: Role of interference in real space and in momentum space
- Geometric Bounds on the Power of Adiabatic Thermal Machines
- Applications of adiabatic passage in solid-state devices
- Optimal control over the full counting statistics in a non-adiabatic pump
- Rectified voltage induced by a microwave field in a confined two-dimensional electron gas with a mesoscopic static vortex
- Dynamical Spin-Orbit-Based Spin Transistor
- Topological power pumping in quantum circuits
- Quantum Phase Pumping
- Stochastic models of classical particle pumps : Density dependence of directed current