Abstract

Topological superconductors can support localized Majorana states at their boundaries1-5. These quasi-particle excitations obey non-Abelian statistics that can be used to encode and manipulate quantum information in a topologically protected manner6,7. Although signatures of Majorana bound states have been observed in one-dimensional systems, there is an ongoing effort to find alternative platforms that do not require fine-tuning of parameters and can be easily scaled to large numbers of states8-21. Here we present an experimental approach towards a two-dimensional architecture of Majorana bound states. Using a Josephson junction made of a HgTe quantum well coupled to thin-film aluminium, we are able to tune the transition between a trivial and a topological superconducting state by controlling the phase difference across the junction and applying an in-plane magnetic field22. We determine the topological state of the resulting superconductor by measuring the tunnelling conductance at the edge of the junction. At low magnetic fields, we observe a minimum in the tunnelling spectra near zero bias, consistent with a trivial superconductor. However, as the magnetic field increases, the tunnelling conductance develops a zero-bias peak, which persists over a range of phase differences that expands systematically with increasing magnetic field. Our observations are consistent with theoretical predictions for this system and with full quantum mechanical numerical simulations performed on model systems with similar dimensions and parameters. Our work establishes this system as a promising platform for realizing topological superconductivity and for creating and manipulating Majorana modes and probing topological superconducting phases in two-dimensional systems.

Highlights

  • Ren, Hechen, Falko Pientka, Sean Hart, Andrew T Pierce, Michael Kosowsky, Lukas Lunczer, Raimund Schlereth, Benedikt Scharf, Ewelina M Hankiewicz, Laurens W

  • While signatures of Majorana bound states have been observed in one-dimensional systems, there is an ongoing effort to find alternative platforms that do not require fine-tuning of parameters and can be scalable to large numbers of states

  • Spectroscopic studies have been conducted in various one-dimensional systems such as proximitized nanowires and atomic chains, where zerobias peaks exist in the tunneling spectroscopy in individual parts of the parameter space associated with MBS10–21

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Summary

Device Characterization and Measurement

To characterize our two-dimensional electron gas (2DEG), we fabricate and measure a van der Pauw device on the same HgTe wafer QC0261, using the same metal deposition method described in the main text except replacing the aluminum contacts with gold. The separation of the two conductance peaks is typically around 120 μeV and the width of each peak is on the order of 50 μeV in energy This temperature, the tunneling conductance curve is mostly flat for this energy range. The tunneling conductance curve is mostly flat for this energy range This does not completely rule out all possible contributions from features related to the tunnel probe that only develop at low temperatures, it does strongly suggest that these conductance peaks originate from the aluminum-induced superconducting gap in the HgTe quantum well. It is worth noticing that this true zero-bias point tends to be offset by 1525 μeV from zero reading on our DC voltage supply, which we attribute to a systematic offset caused by instrumental errors Because it remains constant throughout our measurements, this offset causes no serious effect on the physics we observe, and we keep the x-axis reading unprocessed

Correction for Imperfect Sample-Magnet Alignment
The Electron-Hole Asymmetry with In-Plane Field
Obtaining the Zero-Bias Curvature
Two Aadditional Devices with Similar Behavior
Numerical Calculation of the Tunneling Conductance
Majorana Wavefunction
Origin of the Zero-Bias Conductance Peak
Finite-Difference Scheme and Exact Diagonalization

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