Lattice dynamics in perovskite halides CsSnX3 with X=I, Br, Cl

被引:81
作者
Huang, Ling-yi [1 ]
Lambrecht, Walter R. L. [1 ]
机构
[1] Case Western Reserve Univ, Dept Phys, Cleveland, OH 44106 USA
关键词
SOLAR-CELLS; PHASE-TRANSITIONS; NEUTRON-SCATTERING; HIGH-PERFORMANCE; SEMICONDUCTOR;
D O I
10.1103/PhysRevB.90.195201
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The first-principles linear response method is used within the local-density approximation to calculate the full phonon band structures and phonon density of states (DOS) of CsSnX3 (X = Cl, Br, or I) in different phases. The relations between soft phonon modes and phase transitions are investigated. We find soft phonon modes only in the cubic and tetragonal phases, not in the orthorhombic and monoclinic phases. A dispersionless soft phonon branch spreads from the k point M to R in the Brillouin zone of the cubic phase. The lower symmetry tetragonal phase results from the condensation of the soft phonon mode at the k point M. Furthermore, the condensation of the soft phonon mode at the k point Z in the Brillouin zone of tetragonal phase results in the orthorhombic gamma phase. To facilitate comparison with experimental data, we calculate infrared spectra for the cubic phase. At this point only a limited comparison with experimental data is possible. We find that the calculated modes agree with the available experimental data when we assign the second and third calculated modes to the experimental first and second modes. The lowest calculated mode is at a frequency where the phonon DOS has a maximum value. So the strong phonon-phonon interaction results in short phonon lifetime or strong broadening, which could explain why this mode has not been observed. Our first-principles calculated IR spectra show that the third observed mode in IR absorption is actually the highest longitudinal optical (LO) rather than transverse optical mode. We show, furthermore, that a strong LO-plasmon coupling may be expected in these materials and can explain observed Raman data for CsSnI3.
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页数:9
相关论文
共 47 条
[1]  
[Anonymous], 1972, The Mathematical Theory of Symmetry in Solids
[2]   Low-temperature processed meso-superstructured to thin-film perovskite solar cells [J].
Ball, James M. ;
Lee, Michael M. ;
Hey, Andrew ;
Snaith, Henry J. .
ENERGY & ENVIRONMENTAL SCIENCE, 2013, 6 (06) :1739-1743
[3]   MOSSBAUER EFFECT IN TIN(II) COMPOUNDS .11. SPECTRA OF CUBIC TRIHALOGENOSTANNATES(II) [J].
BARRETT, J ;
BIRD, SRA ;
DONALDSO.JD ;
SILVER, J .
JOURNAL OF THE CHEMICAL SOCIETY A -INORGANIC PHYSICAL THEORETICAL, 1971, (20) :3105-&
[4]   Why Are There So Few Perovskite Ferroelectrics? [J].
Benedek, Nicole A. ;
Fennie, Craig J. .
JOURNAL OF PHYSICAL CHEMISTRY C, 2013, 117 (26) :13339-13349
[5]   Theory of Brilloum zones and symmetry properties of wave functions in crystals [J].
Bouckaert, LP ;
Smoluchowski, R ;
Wigner, E .
PHYSICAL REVIEW, 1936, 50 (01) :58-67
[6]   Relativistic quasiparticle self-consistent electronic structure of hybrid halide perovskite photovoltaic absorbers [J].
Brivio, Federico ;
Butler, Keith T. ;
Walsh, Aron ;
van Schilfgaarde, Mark .
PHYSICAL REVIEW B, 2014, 89 (15)
[7]   Sequential deposition as a route to high-performance perovskite-sensitized solar cells [J].
Burschka, Julian ;
Pellet, Norman ;
Moon, Soo-Jin ;
Humphry-Baker, Robin ;
Gao, Peng ;
Nazeeruddin, Mohammad K. ;
Graetzel, Michael .
NATURE, 2013, 499 (7458) :316-+
[8]   CsSnI3: Semiconductor or Metal? High Electrical Conductivity and Strong Near-Infrared Photoluminescence from a Single Material. High Hole Mobility and Phase-Transitions [J].
Chung, In ;
Song, Jung-Hwan ;
Im, Jino ;
Androulakis, John ;
Malliakas, Christos D. ;
Li, Hao ;
Freeman, Arthur J. ;
Kenney, John T. ;
Kanatzidis, Mercouri G. .
JOURNAL OF THE AMERICAN CHEMICAL SOCIETY, 2012, 134 (20) :8579-8587
[9]   All-solid-state dye-sensitized solar cells with high efficiency [J].
Chung, In ;
Lee, Byunghong ;
He, Jiaqing ;
Chang, Robert P. H. ;
Kanatzidis, Mercouri G. .
NATURE, 2012, 485 (7399) :486-U94
[10]  
Cracknell A P., 1979, Kronecker Product Tables. Vol. 1. General Introduction and Tables of Irreducible Representations of Space Groups