2021
DOI: 10.1038/s41467-021-24258-7
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Manipulation of hot carrier cooling dynamics in two-dimensional Dion–Jacobson hybrid perovskites via Rashba band splitting

Abstract: Hot-carrier cooling processes of perovskite materials are typically described by a single parabolic band model that includes the effects of carrier-phonon scattering, hot phonon bottleneck, and Auger heating. However, little is known (if anything) about the cooling processes in which the spin-degenerate parabolic band splits into two spin-polarized bands, i.e., the Rashba band splitting effect. Here, we investigated the hot-carrier cooling processes for two slightly different compositions of two-dimensional Di… Show more

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Cited by 56 publications
(76 citation statements)
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“…Generally, the fast component is related to exciton formation, and the slow component is determined by carrier recombination. 43,44 The kinetic curves are fitted by using a triple-exponential function, Δ A ( t ) = a 1 exp(− t / τ 1 ) + a 2 exp(− t / τ 2 ) − c 1 exp(− t / τ et ), where a 1 , a 2 , and c 1 are amplitudes, τ 1 and τ 2 are the decay time constants, and τ et is formation time constant. 45,46 The insets of Fig.…”
Section: Resultsmentioning
confidence: 99%
“…Generally, the fast component is related to exciton formation, and the slow component is determined by carrier recombination. 43,44 The kinetic curves are fitted by using a triple-exponential function, Δ A ( t ) = a 1 exp(− t / τ 1 ) + a 2 exp(− t / τ 2 ) − c 1 exp(− t / τ et ), where a 1 , a 2 , and c 1 are amplitudes, τ 1 and τ 2 are the decay time constants, and τ et is formation time constant. 45,46 The insets of Fig.…”
Section: Resultsmentioning
confidence: 99%
“…Furthermore, Rashba states should locate in the valence band maximum (VBM) or conduction band minimum (CBM) for practical applications. In this section, we summarize a series of 2D Rashba semiconductors theoretically, including AB binary buckled monolayers, Janus monolayers (especially for MXY Janus monolayers), 2D perovskites, , and so on. As for 2D Dresselhaus semiconductors, although we have summarized the linear Dresselhaus Hamiltonian of 2D electron gas systems theoretically, there are no 2D semiconductors that demonstrate the pure Dresselhaus effect theoretically and experimentally, where “the pure Dresselhaus effect” means the absence of the Rashba effect.…”
Section: Origin Of Rashba and Dresselhaus Effects In 2d Electron Gasmentioning
confidence: 99%
“…For example, the Rashba effect for 2D (ATHP) 2 PbBr 4 (where ATHP indicates 4-aminotetrahydropyran) perovskite (α = 0.65 eV·Å in the CBM and α = 0.16 eV·Å in the VBM) is related to the polarization, which originates from the dipole moment of organic cations . The Rashba effect for 2D (4AMP)­PbI 4 (where 4AMP indicates 4-(aminomethyl)­piperidinium) perovskite (α = 1.46 eV·Å in the VBM) with Pc space group is attributed to the inversion symmetry by polar octahedral distortions . (C 6 H 5 C 2 H 4 NH 3 ) 2 PbI 4 has α equaling 1.6 ± 0.1 eV·Å, which is on account of the Pb atom displacement from the octahedral center …”
Section: Origin Of Rashba and Dresselhaus Effects In 2d Electron Gasmentioning
confidence: 99%
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