What lurks below the last plateau: Experimental studies of the 0.7 x 2e^2/h conductance anomaly in one-dimensional systems
A.P. Micolich

TL;DR
This paper reviews experimental research on the 0.7 x 2e^2/h conductance anomaly in one-dimensional quantum systems, exploring its origins, related phenomena, and implications for many-body physics.
Contribution
It provides a comprehensive overview of experimental findings on the 0.7 conductance anomaly, highlighting new insights into its nature and behavior in quantum point contacts and wires.
Findings
Observation of the 0.7 conductance plateau in experiments
Identification of zero bias peaks associated with the anomaly
Analysis of analogs at higher conductance levels
Abstract
The integer quantized conductance of one-dimensional electron systems is a well understood effect of quantum confinement. A number of fractionally quantized plateaus are also commonly observed. They are attributed to many-body effects, but their precise origin is still a matter of debate, having attracted considerable interest over the past 15 years. This review reports on experimental studies of fractionally quantized plateaus in semiconductor quantum point contacts and quantum wires, focusing on the 0.7 x 2e^2/h conductance anomaly, its analogs at higher conductances, and the zero bias peak observed in the d.c. source-drain bias for conductances less than 2e^2/h.
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