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Prediction of Topological Insulating Behavior in Inverse Heusler Compounds from first Principles ⇑ X.M

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Prediction of Topological Insulating Behavior in Inverse Heusler Compounds from first Principles ⇑ X.M Computational Materials Science 70 (2013) 145–149 Contents lists available at SciVerse ScienceDirect Computational Materials Science journal homepage: www.elsevier.com/locate/commatsci Prediction of topological insulating behavior in inverse Heusler compounds from first principles ⇑ X.M. Zhang a, E.K. Liu a, Z.Y. Liu b, G.D. Liu c, G.H. Wu a, W.H. Wang a, a Beijing National Laboratory for Condensed Matter Physics, Institute of Physics, Chinese Academy of Sciences, Beijing 100080, PR China b State Key Laboratory of Metastable Material Sciences and Technology, Yanshan University of Technology, Qinhuangdao 066004, PR China c School of Material Sciences and Engineering, Hebei University of Technology, Tianjin 300130, PR China article info abstract Article history: The topological band structures of the X2YZ inverse Heusler compounds have been investigated by the Received 23 October 2012 first-principle calculations. The results of this study clearly indicate that a large number of inverse Heus- Received in revised form 4 December 2012 ler compounds naturally exhibit an inverted band structure. We found that, similar to the half-Heusler Accepted 5 December 2012 family, these inverse Heusler compounds can realize the topological insulating state under hydrostatic Available online 10 February 2013 or uniaxial lattice expansion. Importantly, most of these compounds possess a negative formation energy, which makes them more suitable in material growth and could easily achieve the topological insulating Keywords: behavior by alloying or proper strain. Topological insulator Ó 2012 Elsevier B.V. All rights reserved. Heusler compound Electronic structure 1. Introduction former can be considered as four interpenetrating face-centered- cubic (fcc) lattices, in which the X atoms occupy A(0,0,0) and Topological insulator (TI) is of a new class of materials, which B(1/4,1/4,1/4) sites, the Y, Z atoms site C(1/2,1/2,1/2) and D(3/ has a full insulating gap in the bulk but contains topologically pro- 4,3/4,3/4) respectively in Wyckoff coordinates. Similarly, the tected conducting states on edges or surfaces [1–4]. The surface zinc-blende structure contains two inequivalent atoms, which oc- states are chiral and inherently robust to external perturbations, cupy two nearest sites (C and D). We can make an analogous con- which could be useful for future technological applications in spin- sideration with the previous studies [13,14], the inverse Heusler tronics and quantum computing as well [5,6]. Since the first two- structure thus can be considered as two hybridized interpenetrat- dimensional (2D) TI with quantum spin-Hall effect was predicted ing zinc-blendes (actually, a diamond and a zinc-blende structure), in HgTe [7,8], a large number of three-dimensional (3D) TIs have which are X–X and Y–Z. It is therefore very important to study also been proposed theoretically [9–20]. Very recently, the investi- whether the topologically nontrivial phase can be exploited in in- gations on TIs have also gained great success experimentally: not verse Heusler compounds with 18 valence electrons. only in binary compounds, but also the gapless half-Heusler TIs In this work, by performing a systematic investigation on the have been confirmed to possess metallic surface electronic state band topology of some given inverse Heusler compounds, we will factually [21,22]. Most importantly, it was proposed that in the show that a large number of potential TIs are waiting for exploit in half-Heusler family the topological insulator allows the incorpora- this rich inverse Heusler family. Our deduction and theoretical ba- tion of superconductivity and/or magnetism [23]. sis are mostly judged by making a comparison with the well stud- In particular, the earlier computations [13,14] have proposed ied topologically nontrivial binary compound HgTe [7,8]. Similar to that the band structures near the Fermi level in the half-Heusler the half-Heusler TI, we also find that the topological insulating compounds exhibit almost the same behavior with those of CdTe behavior in these inverse Heusler compounds is sensitive to the and HgTe. They argue that the half-Heusler and zinc-blende lattice variation of lattice constant and also tetragonal uniaxial strain. possess the same crystal symmetry with space group F43 m (No. 216). In full-Heusler compounds, however, there exists a family 2. Computational details of materials called inverse Heusler possessing the F43 m crystal symmetry as well [24,25].InFig. 1, we show a comparison be- The band-structure calculations were performed using full- tween inverse Heusler and zinc-blende structure. In general, the potential linearized augmented plane-wave method [26], implemented in the package WIEN2K [27]. Experimental lattice ⇑ Corresponding author. constants are used when available, and others are obtained E-mail address: [email protected] (W.H. Wang). by minimizing the total energy using generalized gradient 0927-0256/$ - see front matter Ó 2012 Elsevier B.V. All rights reserved. http://dx.doi.org/10.1016/j.commatsci.2012.12.013 146 X.M. Zhang et al. / Computational Materials Science 70 (2013) 145–149 Fig. 1. Comparison of the inverse Heusler and zinc-blende crystal structures. The inverse Heusler (X2YZ) and the zinc-blende (YZ) structures are shown in (a) and (b), respectively. approximation of Perdew–Burke–Ernzerhof 96 including SOC [28]. (Fig. 2b), HgTe (Fig. 2c) and Sc2OsPb (Fig. 2d), respectively. The A converged ground state was obtained using 5000 k points in the band structure of Y2RuPb is very similar to that of CdTe, which first Brillouin zone and set Kmax  RMT = 8.0, where RMT represents exhibits natural band ordering (s-like C6 states (red lines) lie above the muffin-tin radius and Kmax is the maximum size of the recipro- the p-like C8 states (blue lines)) and opens a direct gap at the C cal-lattice vectors. The muffin-tin radius of different elements used point, indicating them just be trivial semiconductors. However, in caculations are generated by the system. Moreover, wave func- the band structures of HgTe and Sc2OsPb possess a inverted band tions and potentials inside the atomic sphere are expanded in order, in which the C6 state sits below the C8 state. Meanwhile, spherical harmonics up to l = 10 and 4, respectively. the valence and conduction bands away from the C point are well separated without crossing each other. Such band inversion only 3. Results and discussions occurs once throughout the Brillouin zone and therefore, HgTe and Sc2OsPb are both topologically nontrivial phases in their In Fig. 2, we illustrate the calculated band structures of CdTe ground states. We next perform a systematic investigation of the band topol- and HgTe with those of Y2RuPb and Sc2OsPb. For clarity, we will di- ogy of the X YZ (X = Sc, Y, La; Y = Ru, Re, Os; Z = Sb, Pb, Bi) vide into two groups for comparison: CdTe (Fig. 2a) and Y2RuPb 2 Fig. 2. Band structures of CdTe and HgTe compared with Y2RuPb and Sc2OsPb inverse Heusler compounds. The C6 and C8 states are denoted by red and blue lines, respectively. This comparison reveals obvious similarity between the two systems: both CdTe and Y2RuPb are only trivial semiconductors with C6 situated above C8. However, both HgTe and Sc2OsPb are topological nontrivial with inverted band order. X.M. Zhang et al. / Computational Materials Science 70 (2013) 145–149 147 Fig. 3. (a) Energy difference between C6 and C8 bands (DE = EC6 À EC8) and (b) formation energy of the calculated inverse Heusler compounds as a function of the lattice constant. Here HgTe and CdTe binaries are shown for comparison. compounds, which are all proposed to form the inverse Heusler (mainly produced by heavy atoms), but also by the degree of structure. Here we define DE = EC6 À EC8 as topological band inver- hybridization (controlled by the lattice) [13,14]. Thus the trivial sion strength, which would be positive for topologically trivial case insulators can be converted to topological nontrivial phases by and negative for topologically nontrivial phase. We have summa- applying proper hydrostatic expansion. In our inverse Heusler rized the DE as a function of the lattice constant for these com- compounds, for example, a 1.8% expansion of the lattice could con- pounds in Fig. 3a. It can be found that most of them exhibit a vert the trivial insulator Y2RuPb (Fig. 4a) into a nontrivial topolog- negative DE, indicating the TI candidate. While there are also some ical insulator (Fig. 4b). Conversely, the Sc2OsPb (Fig. 4c) with cases like Sc2ReSb and La2OsPb that the Fermi level visibly cuts the inverted band order in its native state will transform into a topo- conduction or the valence bands, we can only call them topological logical trivial phase (Fig. 4d) under a 2.1% hydrostatic compression. metals. For Y2RuPb, Sc2RuPb and La2RuPb, they are just trivial These behaviors are quite similar to those in half-Heusler and semiconductors with a positive DE. As mentioned before, the in- chalcopyrite families [13–15,19]. However, we would like to point verse Heusler structure can be considered as two hybrided inter- out that the topological band order in inverse Heuslers appears penetrating zinc-blende sublattices: X–X and Y–Z. It is clear more sensitive to the variation of lattice constant according to enough in Fig. 3a that, no matter what is the composition of X–X our calculations: nearly all the Heusler compounds studied in our zinc-blende, the inverse Heuslers will possess a positive DE with work can make a band order turn under a less than 3% lattice dis- Ru–Pb forming the Y–Z zinc-blende. On the other hand, if Os–Pb, tortion, which may be meaningful in practice TI design and Re–Bi or Re–Sb constitutes the Y–Z zinc-blende, the compounds application.
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