Observation of Fermi arc surface states in a topological metal

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Observation of Fermi arc surface states in a topological metal by Su-Yang Xu, Chang Liu, Satya K. Kushwaha, Raman Sankar, Jason W. Krizan, Ilya Belopolski, Madhab Neupane, Guang Bian, Nasser Alidoust, Tay-Rong Chang, Horng-Tay Jeng, Cheng-Yi Huang, Wei-Feng Tsai, Hsin Lin, Pavel P. Shibayev, Fang-Cheng Chou, Robert J. Cava, and M. Zahid Hasan Science Volume 347(6219):294-298 January 16, 2015 Published by AAAS

Fig. 1 Observation of Fermi arc surface states Fig. 1 Observation of Fermi arc surface states.(A) Fermi surface map of the Na3Bi sample at photon energy 55 eV. Observation of Fermi arc surface states.(A) Fermi surface map of the Na3Bi sample at photon energy 55 eV. BDP1 and BDP2 denote the two bulk Dirac points. (B) ARPES constant energy contours as a function of binding energy at photon energy 55 eV. The dotted lines indicate the momentum space cuts shown in (C). (C) ARPES dispersion cuts α, β, and γ as defined in (B) at photon energy 55 eV. (D) Schematic Fermi surface of Na3Bi. The red shaded areas and the orange lines represent the bulk and surface states, respectively. (E) Calculated band structure along cut β and cut α(γ). (F) The bulk BZ and surface BZs of the (001) and (100) surfaces. Bulk Dirac nodes are marked by blue crosses. (G) First-principles bulk band calculation for Na3Bi. GGA+SO means that the calculations are based on the generalized gradient approximation (GGA) method in the presence of spin-orbit (SO) coupling. (H) First-principles calculation of the (100) surface electronic structure. Su-Yang Xu et al. Science 2015;347:294-298 Published by AAAS

Fig. 2 Systematic studies of the double Fermi arc surface states Fig. 2 Systematic studies of the double Fermi arc surface states.(A) ARPES Fermi surface maps at different photon energies. Systematic studies of the double Fermi arc surface states.(A) ARPES Fermi surface maps at different photon energies. (B and C) We denote the middle point of the left Fermi arc as “S” and the bottom bulk Dirac point as “B.” (C) shows the relative ARPES intensity between “S” and “B.” (D) ARPES dispersion maps of the surface states at two different photon energies. (E) ARPES dispersion maps of the bulk Dirac band at different photon energies, along the cut indicated by the white dotted lines in (A). Su-Yang Xu et al. Science 2015;347:294-298 Published by AAAS

Fig. 3 Surface spin polarization and the 2D topological number Fig. 3 Surface spin polarization and the 2D topological number.(A) The white dotted lines indicate the two momenta chosen for spin-resolved measurements. Surface spin polarization and the 2D topological number.(A) The white dotted lines indicate the two momenta chosen for spin-resolved measurements. (B and C) Spin-resolved ARPES intensity and net spin polarization along the in-plane tangential direction for S-cuts 1 and 2 at photon energy 55 eV. The error bars in (C) show the experimental uncertainty in determining the magnitude of the spin polarization. (D) A schematic view of the band structure of the topological Dirac semimetal phase. Seven 2D-k slices that are taken perpendicular to the k[001] axis are noted. (E and F) ARPES-measured [(E)] and schematic [(F)] band structure for these slices are shown. Su-Yang Xu et al. Science 2015;347:294-298 Published by AAAS

Fig. 4 Comparison between a trivial 3D Dirac semimetal achieved by fine tuning and a topological Dirac semimetal.(A) A 3D Dirac semimetal state with only one bulk Dirac cone can be realized by tuning a system to the critical point of a topological phase transition between a band insulator and a topological insulator. Comparison between a trivial 3D Dirac semimetal achieved by fine tuning and a topological Dirac semimetal.(A) A 3D Dirac semimetal state with only one bulk Dirac cone can be realized by tuning a system to the critical point of a topological phase transition between a band insulator and a topological insulator. (B) Schematic band structure of BiTl(S0.5Se0.5)2, which is at the critical composition of the topological phase transition system (20). (C) A topological Dirac semimetal phase is realized in an inverted band structure and is stable without fine tuning because of additional protection by crystalline symmetries. (D) Schematic band structure from the (100) surface of a topological Dirac semimetal. In this schematic, only surface states at the bulk Dirac point energy are plotted. Surface states at other energies are not shown. (E and F) Schematic Fermi surface of Na3Bi and Bi2Se3. In Na3Bi, each Dirac node (the blue shaded area) can be viewed as a composite of two degenerate Weyl nodes (yellow and green areas). The orange arrows note the spin polarization according to our spin-resolved ARPES measurements. The inset of (C) shows the ARPES-measured Fermi surface. Su-Yang Xu et al. Science 2015;347:294-298 Published by AAAS