Structure and transport of topological insulators on epitaxial graphene

ORAL

Abstract

Recent advancements in spintronics have shown that a class of materials, topological insulators (TI), can be used as a spin-current generator or detector. Topological insulators have protected surface states with the electron’s spin locked to its momentum. To access these surface states, (Bi, Sb)$_{2}$Te$_{3}$ can be grown by molecular beam epitaxy to have the Fermi energy near the Dirac point so that transport occurs only through the spin-dependent surface states. Graphene is another 2D material of great interest for spintronics because of its very long spin diffusion length. This is an ideal material to act as a spin channel in devices. The van der Waals nature of the growth exhibited by 2D materials such as (Bi, Sb)$_{2}$Te$_{3}$ and graphene allows heterostructures to be formed despite the large lattice mismatch. We explore the structure and transport of (Bi, Sb)$_{2}$Te$_{3}$ grown on epitaxial graphene on 6H-SiC substrates for spintronic applications.

Authors

  • James Kally

    Dept. of Physics, Penn State Univ.

  • Danielle Reifsnyder-Hickey

    Dept. of Chemical Engineering and Materials Science, Univ. of Minnesota, University of Minnesota

  • Yu-Chuan Lin

    Dept. of Materials Science and Engineering, Penn State Univ.

  • Anthony Richardella

    The Pennsylvania State University, Dept. of Physics, Penn State Univ., Pennsylvania State university

  • Joon Sue Lee

    California NanoSystems Institute, Dept. of Physics, Penn State Univ.

  • Joshua Robinson

    Dept.of Materials Science and Engineering, Penn. State Univ.

  • Andre Mkhoyan

    Chemical Engineering and Materials Science, University of Minnesota, Minneapolis, MN 55455, University of Minnesota, Dept. of Chemical Engineering and Materials Science, Univ. of Minnesota

  • Nitin Samarth

    Pennsylvania State Unversity, The Pennsylvania State University, Pennsylvania State University, Dept. of Physics, Penn State Univ., Dept. of Physics, Penn State University, University Park PA 16802