| Literature DB >> 28860485 |
Pablo Rivero1, Rongying Jin2, Chen Chen2, Vincent Meunier3, E W Plummer2, William Shelton4.
Abstract
The ability to predict hidden phases under extreme conditions is not only crucial to understanding and manipulating materials but it could also lead to insight into new phenomena and novel routes to synthesize new phases. This is especially true for Ruddlesden-Popper perovskite phases that possess interesting properties ranging from superconductivity and colossal magnetoresistance to photovoltaic and catalytic activities. In particular, the physical properties of the bilayer perovskite Sr3Ru2O7 at the surface are intimately tied to the rotation and tilt of the RuO6 octahedra. To take advantage of the extra degree of freedom associated with tilting we have performed first principles hybrid density functional simulations of uniaxial pressure applied along the c-axis of bulk Sr3Ru2O7 where we find that the octahedra become tilted, leading to two phase transitions. One is a structural transition at [Formula: see text]1.5 GPa, and the other is from a ferromagnetic (FM) metal to an antiferromagnetic (AFM) insulator at [Formula: see text]21 GPa whose AFM spin configuration is different from the AFM state near the FM ground state.Entities:
Year: 2017 PMID: 28860485 PMCID: PMC5579013 DOI: 10.1038/s41598-017-10780-6
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Side and top views of the orthorhombic Sr3Ru2O7 structure. (a) Model used in our calculations. Surface planes are indicated by the LYX nomenclature where X is the surface plane position. (b) Top view of the relaxed surface. The RuO6 octahedra are rotated alternately clockwise and counter-clockwise. Darker octahedra refer to the surface bilayer. (c) Calculated tilt and rotations observed in the surface bilayer.
Structural properties and energetics for bulk and surface (with and without RuO6 tilts) Sr3Ru2O7 systems. Θ and Φ (°) indicate tilts and rotations as described in Fig. 1c. RuX-O distances (Å) are distances between in-plane Ru and O atoms as seen in Fig. 1a. Total energy differences between FM and lowest energetically AFM phases (ΔE = E −E per formula unit in meV). Stronger FM character is observed at the surface in comparison to the bulk.
| 1st RuO6 layer | 2nd RuO6 layer | ΔE | |||||||
|---|---|---|---|---|---|---|---|---|---|
| Θ1 | Φ1 | Ru1-O | Ru2-O | Θ2 | Φ2 | Ru3-O | Ru4-O | ||
| Bulk[ | 0.00 | 9.71 | 1.969 | 1.969 | 0.00 | 9.71 | 1.969 | 1.969 | 0.55 |
| EXP-bulk[ | 0.00 | 8.05 | 1.956 | 1.956 | 0.00 | 8.05 | 1.956 | 1.956 | |
| Non-tilted | 0.00 | 10.98 | 1.981 | 1.980 | 0.00 | 9.65 | 1.973 | 1.973 | 11.0 |
| Tilted | 1.89 | 11.03 | 1.966 | 1.999 | 2.00 | 9.10 | 1.968 | 1.971 | 22.0 |
| EXP-surf[ | 2.6 ± 0.8 | 10.5 ± 3 | |||||||
Figure 2Calculated charge density of the LY2 and LY4 for bulk and surface structures for the range of ±0.1 eV around Fermi Energy.
Figure 3Total and projected onto Ru 4d-t2g-d density of states (α + β contributions) for (a) surface RuO2 layers in the tilted and non-tilted structures and for (b) the bulk structure (no tilt). Rotation and tilt angles displayed in each plot.
Figure 4(a) Phase diagram of Sr3Ru2O7 showing the evolution of the ΔE and bandgap as a function of c cell parameter. The structural insets show the octahedra tilts in the ground-state structure and in the AFM-A insulator phase. The α + β density of states at c = 18.5 Å and AFM-A configuration are also displayed. (b) Evolution of RuO6 tilt and rotation as a function of c cell parameter.