Quasiparticle Interference Patterns in a Topological Superconductor
Aaron Farrell, Maxime Beaudry, M. Franz, T. Pereg-Barnea

TL;DR
This paper investigates quasiparticle interference patterns in a topological superconductor surface, revealing how impurity and vortex scattering depend on doping and differ from the unpaired case.
Contribution
It develops a theoretical framework for quasiparticle interference in topological superconductors, highlighting the effects of doping, impurities, and vortices on scattering processes.
Findings
Doping causes a doubling of constant energy contours.
Impurity and vortex scattering processes differ in dominance and chemical potential dependence.
Back scattering is suppressed for non-magnetic impurities, similar to the unpaired case.
Abstract
In light of recent proposals to realize a topological superconductor on the surface of strong topological insulators, we study impurity and vortex scattering in two dimensional topological superconductivity. We develop a theory of quasiparticle interference in a model of the surface of a three dimensional strong topological insulator with a pairing term added. We consider a variety of different scatterers, including magnetic and nonmagnetic impurity as well as a local pairing order parameter suppression associated with the presence of a vortex core. Similar to the case of a surface of a three dimensional topological insulator without pairing, our results for non-magnetic impurity can be explained by the absence of back scattering, as expected for a Dirac cone structure. In the superconducting case, doping away from the Dirac point leads to a doubling of the contours of constant energy.…
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