Majorana Fermions in Semiconductor Nanowires

By T. Stanescu, R. Lutchyn. 2011

240 citations recorded by the source corpus.

We study multiband semiconducting nanowires proximity coupled with an $s$-wave superconductor and calculate the topological phase diagram as a function of the chemical potential and magnetic field. The nontrivial topological state corresponds to a superconducting phase supporting an odd number of pairs of Majorana modes localized at the ends of the wire, whereas the nontopological state corresponds to a superconducting phase with no Majoranas or with an even number of pairs of Majorana modes. Our key finding is that multiband occupancy not only lifts the stringent constraint of one-dimensionality, but also allows having higher carrier density in the nanowire. Consequently, multiband nanowires are better suited for stabilizing the topological superconducting phase and for observing the Majorana physics. We present a detailed study of the parameter space for multiband semiconductor nanowires focusing on understanding the key experimental conditions required for the realization and detection of Majorana fermions in solid-state systems. We include various sources of disorder and characterize their effects on the stability of the topological phase. Finally, we calculate the local density of states as well as the differential tunneling conductance as functions of external parameters and predict the experimental signatures that would establish the existence of emergent Majorana zero-energy modes in solid-state systems.

Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/22bb876ccc445209b55bd9dfbef66270eb7e0e16

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In Atomic and Molecular Physics, and Optics

  1. C. Nayak
  2. M. Deng
  3. Charles M. Marcus
  4. P. Caroff
  5. R. Lutchyn
  6. Guang-Yao Huang
  7. Hongqi Xu
  8. Chunlin Yu

In Materials Chemistry

  1. M. Deng
  2. P. Caroff
  3. Guang-Yao Huang
  4. Hongqi Xu
  5. Chunlin Yu
  6. Marcus Larsson
  7. Charles M. Marcus
  8. C. Nayak

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