Photoinduced $\frac{1}{2}\frac{e^2}{h}$ and $\frac{3}{2}\frac{e^2}{h}$ conductance plateaus in topological insulator-superconductor heterostructures
Han Hoe Yap, Longwen Zhou, Ching Hua Lee, and Jiangbin Gong

TL;DR
This paper predicts and analyzes half-integer quantized conductance plateaus in topological insulator-superconductor heterostructures under periodic light modulation, indicating potential for creating and manipulating Majorana modes.
Contribution
It introduces a theoretical framework for observing half-integer conductance plateaus due to Floquet Majorana modes, a novel prediction in photoinduced topological superconductors.
Findings
Half-integer conductance plateaus at e^2/2h and 3e^2/2h predicted under periodic driving.
Equal probability of normal transmission and Andreev reflection in Floquet sidebands.
The 3/2 plateau is a new signature not observed in other superconducting systems.
Abstract
The past few years have witnessed increased attention to the quest for Majorana-like excitations in the condensed matter community. As a promising candidate in this race, the one-dimensional chiral Majorana edge mode (CMEM) in topological insulator-superconductor heterostructures has gathered renewed interests during recent months after an experimental breakthrough. In this paper, we study the quantum transport of topological insulator-superconductor hybrid devices subject to light-matter interaction or general time-periodic modulation. We report half-integer quantized conductance plateaus at and upon applying the so-called sum rule in the theory of quantum transport in Floquet topological matter. In particular, in a photoinduced topological superconductor sandwiched between two Floquet Chern insulators, it is found that for each…
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