Moiré Valleytronics: Realizing Dense Arrays of Topological Helical Channels
ORAL
Abstract
In hexagonal 2D crystals, the valley degree of freedom is characterized by non-trivial Berry curvatures. Velley-dependent topological helical channels are novel conducting states without back scattering, which can benefit to low power consumption in practical applications. We propose a general, robust and experimentally-feasible platform, the moiré valleytronics, to realize high-density arrays of 1D topological helical channels in real materials at room temperature. We demonstrate the idea using a long-period 1D moiré pattern of graphene on hBN by first-principles calculation. Through calculating the Berry curvature and topological charge of the electronic structure associated with various local graphene/hBN stackings in the moiré pattern, it is revealed that the helical channel arrays originate intrinsically from the periodic modulation of the local topological orders by the moiré pattern.
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Presenters
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CHEN HU
Center for the Physics of Materials and Department of Physics, McGill University
Authors
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CHEN HU
Center for the Physics of Materials and Department of Physics, McGill University
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Vincent Michaud-Rioux
McGill University and HZWTECH Montreal R&D Center, Center for the Physics of Materials and Department of Physics, McGill University
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Wang Yao
The University of Hong Kong, University of Hong Kong, Department of Physics and Center of Theoretical and Computational Physics, University of Hong Kong, Physics, The University of Hong Kong
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Hong Guo
McGill University, Physics, McGill University, Center for the Physics of Materials and Department of Physics, McGill University