FIRST-PRINCIPLES OF ALL-INORGANIC LEAD-FREE HALIDE PEROVSKITES FOR PHOTOVOLTAIC APPLICATIONS
Keywords:
lead-free perovskite, CsSnX₃, density functional theory, PBEsol, WIEN2k, band gap, dielectric function, optical absorptionAbstract
Lead-free inorganic halide perovskites are attractive candidates for photovoltaic and optoelectronic applications because they can combine strong light absorption with tunable electronic structures while avoiding the environmental concerns associated with Pb-containing materials. In this work, first-principles calculations are used to investigate the structural, electronic, and optical properties of cubic CsSnX3 (X = Br, I). The calculations were performed within density functional theory using the full-potential linearized augmented plane-wave approach implemented in the WIEN2k code, with the generalized-gradient-approximation PBEsol functional. Structural optimization was carried out by fitting the total-energy versus volume data with an equation-of-state approach. The calculated equilibrium structural characteristics are consistent with the reported experimental behavior, and substitution of Br by the larger I anion increases the optimized volume and lattice dimensions while reducing the bulk modulus. The calculated band structures show that the valence-band maximum and conduction-band minimum occur at the M symmetry point, indicating direct-gap semiconducting behavior. The calculated gaps are in the visible-energy range, approximately 2.1–2.3 eV, and decrease when Br is replaced by I. Total density-of-states results indicate that the valence region is dominated by Sn-s and halide-p states, whereas Sn-p, halide-p, and Cs-d states contribute strongly to the conduction region. Optical calculations further show finite static dielectric response, pronounced interband transitions, refractive indices near 1.8 at zero photon energy, and strong absorption above the optical threshold. The results indicate that cubic CsSnX3 compounds possess electronic and optical characteristics relevant to visible-light optoelectronic and photovoltaic applications and provide a theoretical basis for further investigation of lead-free tin-halide perovskites.
Downloads
References
1. Kojima A, Teshima K, Shirai Y, Miyasaka T. Organometal halide perovskites as visible-light sensitizers for photovoltaic cells. J Am Chem Soc. 2009;131:6050–6051.
2. Jena AK, Kulkarni A, Miyasaka T. Halide Perovskite Photovoltaics: Background, Status, and Future Prospects. Chem Rev. 2019;119:3036–3103.
3. Manser JS, Christians JA, Kamat PV. Intriguing Optoelectronic Properties of Metal Halide Perovskites. Chem Rev. 2016;116:12956–13008.
4. Chouhan L, Ghimire S, Subrahmanyam C, Miyasaka T, Biju V. Synthesis, optoelectronic properties and applications of halide perovskites. Chem Soc Rev. 2020;49:2869–2905.
5. Babayigit A, Ethirajan A, Muller M, Conings B. Toxicity of organometal halide perovskite solar cells. Nat Mater. 2016;15:247–251.
6. Hoefler SF, Trimmel G, Rath T. Progress on lead-free metal halide perovskites for photovoltaic applications: a review. Monatsh Chem. 2017;148:795–826.
7. Goldschmidt VM. Die Gesetze der Krystallochemie. Naturwissenschaften. 1926;14:477–485.
8. Weber D. CH3NH3SnBrxI3−x (x = 0–3), ein Sn(II)-System mit kubischer Perowskitstruktur. Z Naturforsch B. 1978.
9. Møller CK. A phase transition in cæsium plumbochloride. Nature. 1957;180:981–982; and related crystal-structure studies of cesium lead halides. Nature. 1958;182:1436.
10. Chung I, Lee B, He J, Chang RPH, Kanatzidis MG. All-solid-state dye-sensitized solar cells with high efficiency. Nature. 2012;485:486–489.
11. Jones RO, Gunnarsson O. The density functional formalism, its applications and prospects. Rev Mod Phys. 1989;61:689–746.
12. Born M, Oppenheimer R. Zur Quantentheorie der Molekeln. Ann Phys. 1927;389:457–484.
13. Hohenberg P, Kohn W. Inhomogeneous electron gas. Phys Rev. 1964;136:B864–B871.
14. Dreizler RM, Gross EKU. Density Functional Theory: An Approach to the Quantum Many-Body Problem. Springer; 1990.
15. Perdew JP, Burke K, Ernzerhof M. Generalized gradient approximation made simple. Phys Rev Lett. 1996;77:3865–3868.
16. Lejaeghere K, Bihlmayer G, Björkman T, et al. Reproducibility in density-functional theory calculations of solids. Science. 2016;351:aad3000.
17. Blaha P, Schwarz K, Madsen GKH, Kvasnicka D, Luitz J. WIEN2k: An Augmented Plane Wave + Local Orbitals Program for Calculating Crystal Properties. Vienna University of Technology; 2001.
18. Birch F. Finite elastic strain of cubic crystals. Phys Rev. 1947;71:809–824.
19. Penn DR. Wave-number-dependent dielectric function of semiconductors. Phys Rev. 1962;128:2093–2097.
20. Murtaza G, Ahmad I, Amin B, Afaq A, Maqbool M, Maqsood J, Khan I, Zahid M. Optical properties of halide perovskite compounds. Opt Mater. 2011;33:553–557.
Downloads
Published
License
Copyright (c) 2025 Tawsif Ahmad, Musa Khan, Moneeb Ahmad, Waqar Ahmad (Author)

This work is licensed under a Creative Commons Attribution 4.0 International License.
