Quantized and unquantized zero-bias tunneling conductance peaks in Majorana nanowires: Conductance below and above $ 2e^2/h $
Haining Pan, Chun-Xiao Liu, Michael Wimmer, Sankar Das Sarma

TL;DR
This paper systematically distinguishes between topological Majorana zero modes and trivial states in nanowires by analyzing conductance peak values and robustness, clarifying experimental signatures of Majorana states.
Contribution
It provides a comprehensive analysis of conductance peaks in Majorana nanowires, highlighting differences between topological and trivial states in peak values and stability.
Findings
Majorana and quasi-Majorana peaks are capped at 2e^2/h with stable plateaus.
Trivial Andreev and disorder states can exceed 2e^2/h and lack stable plateaus.
Conductance peak behavior helps differentiate topological Majorana states from trivial states.
Abstract
Majorana zero modes can appear at the wire ends of a 1D topological superconductor and manifest themselves as a quantized zero-bias conductance peak in the tunneling spectroscopy of normal-superconductor junctions. However, in superconductor-semiconductor hybrid nanowires, zero-bias conductance peaks may arise owing to topologically trivial mechanisms as well, mimicking the Majorana-induced topological peak in many aspects. In this work, we systematically investigate the characteristics of zero-bias conductance peaks for topological Majorana bound states, trivial quasi-Majorana bound states and low-energy Andreev bound states arising from smooth potential variations, and disorder-induced subgap bound states. Our focus is on the conductance peak value (i.e., equal to, greater than, or less than ), as well as the robustness (plateau- or spike-like) against the tuning parameters…
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