Measuring Chern numbers above the Fermi level in the Type II Weyl semimetal Mo$_x$W$_{1-x}$Te$_2$
Ilya Belopolski, Su-Yang Xu, Yukiaki Ishida, Xingchen Pan, Peng Yu,, Daniel S. Sanchez, Madhab Neupane, Nasser Alidoust, Guoqing Chang, Tay-Rong, Chang, Yun Wu, Guang Bian, Hao Zheng, Shin-Ming Huang, Chi-Cheng Lee,, Daixiang Mou, Lunan Huang, You Song, Baigeng Wang

TL;DR
This study uses pump-probe ARPES to directly observe unoccupied electronic states above the Fermi level in Mo$_x$W$_{1-x}$Te$_2$, providing evidence for its classification as a Type II Weyl semimetal with topological Fermi arcs.
Contribution
It demonstrates the first direct measurement of unoccupied band structures in Mo$_x$W$_{1-x}$Te$_2$ using pump-probe ARPES, confirming the presence of topological surface states.
Findings
Direct observation of states > 0.2 eV above Fermi level
Identification of surface states with topological Fermi arcs
Validation of Mo$_x$W$_{1-x}$Te$_2$ as a Type II Weyl semimetal
Abstract
It has recently been proposed that electronic band structures in crystals give rise to a previously overlooked type of Weyl fermion, which violates Lorentz invariance and, consequently, is forbidden in particle physics. It was further predicted that MoWTe may realize such a Type II Weyl fermion. One crucial challenge is that the Weyl points in MoWTe are predicted to lie above the Fermi level. Here, by studying a simple model for a Type II Weyl cone, we clarify the importance of accessing the unoccupied band structure to demonstrate that MoWTe is a Weyl semimetal. Then, we use pump-probe angle-resolved photoemission spectroscopy (pump-probe ARPES) to directly observe the unoccupied band structure of MoWTe. For the first time, we directly access states eV above the Fermi level. By comparing our results with…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
