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Current Noise from a Magnetic Moment in a Helical Edge
Jukka I Väyrynen1, Leonid I Glazman1
1Department of Physics, Yale University, New Haven, Connecticut 06520, USA.
We calculated current noise in topological insulators. Spin-rotation symmetry leads to frequency-dependent noise, unlike conventional conductors, revealing unique quantum phenomena.
Area of Science:
- Condensed matter physics
- Quantum phenomena
- Topological materials
Background:
- Two-dimensional topological insulators possess unique helical edge states.
- Current noise in mesoscopic systems is crucial for understanding quantum transport.
- Magnetic impurities can influence electronic properties of topological materials.
Purpose of the Study:
- To investigate the current noise generated by a magnetic moment coupled to helical edge states.
- To analyze the frequency and bias dependence of this noise.
- To contrast the noise properties with conventional mesoscopic conductors.
Main Methods:
- Theoretical calculation of two-terminal current noise.
- Application of a modified fluctuation-dissipation theorem.
- Analysis of noise spectra S(V,ω) and differential noise ∂S/∂V.
Main Results:
- Nyquist noise dominates in spin-rotation symmetric systems, modified by differential conductance.
- Differential noise exhibits strong frequency dependence linked to Korringa relaxation rate.
- Spin-rotation symmetry violation introduces super-Poissonian shot noise at high bias.
Conclusions:
- The current noise in topological insulators exhibits distinct behavior compared to conventional conductors.
- Frequency dependence of differential noise provides insights into local moment dynamics.
- Super-Poissonian noise in helical edges highlights unique quantum transport characteristics.
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