Anharmonicity and Disorder in the Black Phases of Cesium Lead Iodide Used for Stable Inorganic Perovskite Solar Cells
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Citations
Thermodynamically stabilized β-CsPbI3-based perovskite solar cells with efficiencies >18.
Bifunctional Stabilization of All-Inorganic α-CsPbI3 Perovskite for 17% Efficiency Photovoltaics.
Cubic or Orthorhombic? Revealing the Crystal Structure of Metastable Black-Phase CsPbI3 by Theory and Experiment
All‐Inorganic CsPbX3 Perovskite Solar Cells: Progress and Prospects
Thermal unequilibrium of strained black CsPbI3 thin films
References
Generalized Gradient Approximation Made Simple
Efficient iterative schemes for ab initio total-energy calculations using a plane-wave basis set.
Special points for brillouin-zone integrations
Efficiency of ab-initio total energy calculations for metals and semiconductors using a plane-wave basis set
Self-Consistent Equations Including Exchange and Correlation Effects
Related Papers (5)
Frequently Asked Questions (14)
Q2. what is the chemistry of a saline perovskite?
Hybrid organic-inorganic perovskites emerged as a new generation of absorber materials for high-efficiency low-cost solar cells in 2009.
Q3. What was the cyclic refinement function used to model the background?
57The powdered patterns were refined using the cyclic refinement function of Jana2006.58 Theinitial room temperature pattern was refined using a pseudo-Voigt peak shape model with20 Legendre polynomial terms used to model the background.
Q4. How many phases are expected for CsSnI3?
1,12–16 For CsMI3 (M=Pb, Sn), four phases are expected:12,17 cubic (α), tetragonal (β), and two orthorhombic phases (a black γ and a non-perovskite yellow3Page 3 of 34ACS Paragon Plus EnvironmentACS Nano1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59δ-phase), thus including transitions between perovskite phases and non-perovskite polytypes (perovskitoids)18 at low temperature.
Q5. What is the effect of the TB model on the valence band?
This increase is a direct consequence of the lead-iodide octahedra rotationsthat stabilizes the top of the valence band (VBM) and destabilizes the bottom of the con-duction band (CBM) due to, respectively, anti-bonding and bonding character of the orbital overlaps.
Q6. What is the funding for Arthur Marronnier’s PhD project?
Arthur Marronnier’s PhD project is funded by the Graduate School of École des Ponts Paris-Tech and the French Department of Energy (MTES).
Q7. Why is the -phase able to be further stabilized?
Thismight be due to the fact the δ-phase could actually be further stabilized through an additional order-disorder ∆S stochastic entropy term48 associated to the structural instabilities (andrelated to the fourth-order term in equation 1 that the authors reported for this phase).
Q8. What was the atomic coordinates of the -CsPbI3?
The atomic coordinates of theknown structure of δ-CsPbI3 were used to initiate the Rietveld refinement with all atoms refining anisotropically.
Q9. What is the temperature evolution of the black perovskite phase?
(c) The anisotropic temperature evolution of the CsPbI3 perovskite revealing competitive negative and positive thermal expansion trends among the individual lattice parameters of the low temperature phases.
Q10. What is the thermal expansion coefficient of the perovskite polytype?
(a) The initial yellow perovskitoid phase (δ-CsPbI3, NH4CdCl3-type) converts to (b) the black perovskite phase (α-CsPbI3, CaTiO3-type) as the temperature exceeds the transition temperature.
Q11. What is the thermal expansion coefficient of the crystallographic b-axis?
Initially the crystallographicc-axis expands on cooling in the tetragonal phase regime, followed by a large expansion ofthe crystallographic b-axis in the orthorhombic phase which is largely compensated by theenormous decrease in the crystallographic a-axis.
Q12. How do the authors estimate the frequency of oscillations in CsPbI3?
In order to estimate thefrequency of these oscillations, one can write:τ = τ0e E kBT (2)for an energy barrier E (and the Boltzmann constant kB).
Q13. What is the effect of symmetry-based tight binding modeling?
the authors used symmetry-basedtight-binding modeling and the self-consistent many-body (scGW) approximation to derivethe electronic band structure, using their experimental data on the different phases of CsPbI3 and a previously developed tight binding model for hybrid perovskiteMAPbI3.33
Q14. What is the entropy of the phonons?
The authors neglect thermalexpansion, i.e., the phonon frequencies used for the calculation of the vibrational entropyare computed once for all at the zero temperature ground state.