Electrically Tunable Conductance and Edge Modes in Topological Crystalline Insulator Thin Films: Tight-Binding Model Analysis
arXiv:1402.4297 · doi:10.1088/1367-2630/16/6/065015
Abstract
We propose a minimal tight-binding model for thin films made of topological crystalline insulator (TCI) on the basis of the mirror and discrete rotational symmetries. The basic term consists of the spin-orbit interaction describing a Weyl semimetal, where gapless Dirac cones emerge at all the high symmetry points in the momentum space. We then introduce the mass term providing gaps to Dirac cones at our disposal. They simulate the thin films made of the [001], [111] and [110] TCI surfaces. TCI thin films are topological insulators protected by the mirror symmetry. We analyze the mirror-Chern number, the edge modes and the conductance by breaking the mirror symmetry with the use of electric field. We propose a multi-digit topological field-effect transistor by applying electric field independently to the right and left edges of a nanoribbon. Our results will open a new way to topological electronics.
8 pages, 5 figures
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- Mirror winding number and helical edge modes in honeycomb lattice with hopping-energy texture
- Finite-size-effect-induced topological phase transition in a topological crystalline insulator
- Strong and weak second-order topological insulators with hexagonal symmetry and index
- Electrically Tunable Quantum Spin Hall State in Topological Crystalline Insulator Thin films
- Pseudospin 3/2 Fermions, Type-II Weyl Semimetals and Critical Weyl Semimetals in Tricolor Cubic Lattice
- Spin-valley system in a gated MoS-monolayer quantum dot
- Quantum response theory for open systems and its application to Hall conductance
- Double Dirac Cones and Topologically Non-Trivial Phonons for Continuous, Square Symmetric (C and C) Unit Cells
- Magnetic-Field Induced Semimetal in Topological Crystalline Insulator Thin Films
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- Fragility of the Dirac Cone Splitting in Topological Crystalline Insulator Heterostructures
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