Spin effects in transport through non-Fermi liquid quantum dots
arXiv:cond-mat/0407170 · doi:10.1103/PhysRevB.70.125323
Abstract
The current-voltage characteristic of a one dimensional quantum dot connected via tunnel barriers to interacting leads is calculated in the region of sequential tunneling. The spin of the electrons is taken into account. Non-Fermi liquid correlations implying spin-charge separation are assumed to be present in the dot and in the leads. It is found that the energetic distance of the peaks in the linear conductance shows a spin-induced parity effect at zero temperature T. The temperature dependence of the positions of the peaks depends on the non-Fermi liquid nature of the system. For non-symmetric tunnel barriers negative differential conductances are predicted, which are related to the participation in the transport of collective states in the quantum dot with larger spins. Without spin-charge separation the negative differential conductances do not occur. Taking into account spin relaxation destroys the spin-induced conductance features. The possibility of observing in experiment the predicted effects are briefly discussed.
15 pages, 16 figures, accepted for publication on Physical Review B
References in corpus (1)
Cited by in corpus (11)
- AFM probe for the signatures of Wigner correlations in the conductance of a one-dimensional quantum dot
- Transport properties of quantum dots in the Wigner molecule regime
- Environmental induced renormalization effects in quantum Hall edge states
- Spectral function of few electrons in quantum wires and carbon nanotubes as a signature of Wigner localization
- Coherent properties of nano-electromechanical systems
- Spin projected unrestricted Hartree-Fock ground states for harmonic quantum dots
- An electrical probe for mechanical vibrations in suspended carbon nanotubes
- Spectral noise for edge states at filling factor
- Phonon distributions of a single bath mode coupled to a quantum dot
- Spin-charge separation in an Aharonov-Bohm interferometer
- Finite frequency noise for edge states at filling factor