How to Measure the Transmission Phase via a Quantum Dot in a Two-Terminal Interferometer
arXiv:1003.3403 · doi:10.1103/PhysRevLett.104.256801
Abstract
Measurement of the transmission phase through a quantum dot (QD) embedded in an arm of a two-terminal Aharonov-Bohm (AB) interferometer is inhibited by phase symmetry, i.e. the property that the linear response conductance of a two-terminal device is an even function of magnetic field. It is demonstrated that in a setup consisting of an interferometer with a QD in each of its arms, with one of the QDs capacitively coupled to a nearby quantum point contact (QPC), phase symmetry is broken when a finite voltage bias is applied to the QPC. The transmission phase via the uncoupled QD can then be deduced from the amplitude of the odd component of the AB oscillations.
References in corpus (8)
- Frequency-selective single photon detection using a double quantum dot
- Magnetic field dependent transmission phase of a double dot system in a quantum ring
- Transmission through Quantum Dots: Focus on Phase Lapses
- Transmission phase of a singly occupied quantum dot in the Kondo regime
- On the validity and breakdown of the Onsager symmetry in mesoscopic conductors interacting with environments
- Nonlinear conductance in a ballistic Aharonov-Bohm ring
- Phase switching in a voltage-biased Aharonov-Bohm interferometer
- Transmission Phase Through Two Quantum Dots Embedded in a Four-Terminal Quantum Ring
Cited by in corpus (5)
- The probe technique far-from-equilibrium: Magnetic field symmetries of nonlinear transport
- Transient quantum transport in double-dot Aharonov-Bohm interferometers
- Magnetic field symmetries of nonlinear transport with elastic and inelastic scattering
- Magnetotransport in Aharonov Bohm interferometers: Exact numerical simulations
- Phase extraction in disordered isospectral shapes