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Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
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Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
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Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)

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Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)
Paper

Orbital Complexity in Intrinsic Magnetic Topological Insulators MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\)

2021
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Overview
Using angle-resolved photoelectron spectroscopy (ARPES), we investigate the surface electronic structure of the magnetic van der Waals compounds MnBi\\(_4\\)Te\\(_7\\) and MnBi\\(_6\\)Te\\(_{10}\\), the \\(n=\\)~1 and 2 members of a modular (Bi\\(_2\\)Te\\(_3\\))\\(_n\\)(MnBi\\(_2\\)Te\\(_4\\)) series, which have attracted recent interest as intrinsic magnetic topological insulators. Combining circular dichroic, spin-resolved and photon-energy-dependent ARPES measurements with calculations based on density functional theory, we unveil complex momentum-dependent orbital and spin textures in the surface electronic structure and disentangle topological from trivial surface bands. We find that the Dirac-cone dispersion of the topologial surface state is strongly perturbed by hybridization with valence-band states for Bi\\(_2\\)Te\\(_3\\)-terminated surfaces but remains preserved for MnBi\\(_2\\)Te\\(_4\\)-terminated surfaces. Our results firmly establish the topologically non-trivial nature of these magnetic van der Waals materials and indicate that the possibility of realizing a quantized anomalous Hall conductivity depends on surface termination.