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      Spectroscopic evidence for a type II Weyl semimetallic state in MoTe2

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          Abstract

          In a type I Dirac or Weyl semimetal, the low-energy states are squeezed to a single point in momentum space when the chemical potential μ is tuned precisely to the Dirac/Weyl point. Recently, a type II Weyl semimetal was predicted to exist, where the Weyl states connect hole and electron bands, separated by an indirect gap. This leads to unusual energy states, where hole and electron pockets touch at the Weyl point. Here we present the discovery of a type II topological Weyl semimetal state in pure MoTe2, where two sets of Weyl points (, ) exist at the touching points of electron and hole pockets and are located at different binding energies above EF. Using angle-resolved photoemission spectroscopy, modelling, density functional theory and calculations of Berry curvature, we identify the Weyl points and demonstrate that they are connected by different sets of Fermi arcs for each of the two surface terminations. We also find new surface 'track states' that form closed loops and are unique to type II Weyl semimetals. This material provides an exciting, new platform to study the properties of Weyl fermions.

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          Generalized Gradient Approximation Made Simple

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            Prediction of Weyl semimetal in orthorhombic\({\mathrm{MoTe}}_{2}\)

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              Ab initiocalculation of the anomalous Hall conductivity by Wannier interpolation

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                Author and article information

                Journal
                Nature Materials
                Nature Mater
                Springer Science and Business Media LLC
                1476-1122
                1476-4660
                November 2016
                July 11 2016
                November 2016
                : 15
                : 11
                : 1155-1160
                Article
                10.1038/nmat4685
                27400386
                1c54840f-2109-4c47-9f21-8d96a4d458f5
                © 2016

                http://www.springer.com/tdm

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