26.11.13, 14:30-15:30, SR322


Microscopic Origin of the 0.7-Anomaly in Quantum Point Contacts

Florian Bauer, LMU

Quantum point contacts (QPCs) are short one-dimensional constrictions, usually patterned in a two-dimensional electron system, e.g. by applying voltages to local gates. The linear conductance of a point contact is quantized in units of $G_Q = 2e^2/h$. In addition, measured conductance curves exhibit an unexpected shoulder around $0.7 G_Q$. In this regime quantities like electrical and thermal conductance, noise and thermo-power have anomalous behavior. These phenomena are collectively known as the ``0.7-anomaly'' in QPCs, and their origin is still subject to controversial discussions. We offer a detailed microscopic explanation for the 0.7-anomaly. Its origin is a smeared van Hove singularity in the local density of states at the bottom of the lowest one-dimensional subband of the point contact, which causes an anomalous enhancement in the Hartree potential barrier, magnetic spin susceptibility and inelastic scattering rate.