High-resolution spectroscopic studies of random strains in ferroelastic domains in a LaAlO3:Tm3+ single crystal

Comprehensive spectroscopic, magnetization, and theoretical studies of a LaAlO3:Tm3+ single crystal in the ferroelastic R3‾c phase are reported. The Tm3+ ions substitute for the La3+ ions at sites with the D3 symmetry. High-resolution absorption, photoluminescence, and site-selective emission and ex...

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Veröffentlicht in:Optical materials. X 2022-05, Vol.14, p.100155, Article 100155
Hauptverfasser: Boldyrev, K.N., Abishev, N.M., Mumdzi, I.E., Nikitin, S.I., Malkin, B.Z., Yusupov, R.V., Popovа, M.N.
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Sprache:eng
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Zusammenfassung:Comprehensive spectroscopic, magnetization, and theoretical studies of a LaAlO3:Tm3+ single crystal in the ferroelastic R3‾c phase are reported. The Tm3+ ions substitute for the La3+ ions at sites with the D3 symmetry. High-resolution absorption, photoluminescence, and site-selective emission and excitation spectra were measured in the broad spectral range from 4000 to 28000 cm−1 at temperatures 4.2–5 K. The two-fold degeneracy of the ground state of Tm3+ was uncovered by magnetization measurements. Energies and symmetry properties of wave functions of crystal-field levels of the Tm3+ ions were determined and successfully reproduced by crystal-field calculations. Specific profiles with a dip at the center of spectral lines corresponding to transitions involving non-Kramers doublets give evidence for random strains in the studied multidomain sample. The value of 0.1–0.8 cm−1 of deformational splitting of non-Kramers doublets exceeds hyperfine splittings by more than an order of magnitude. The observed line shapes were successfully modeled assuming the interaction of Tm3+ ions with random deformations described by the generalized two-dimensional Lorentzian distribution with the width of (7 ± 0.5)⋅ 10−4. The simulation was performed using the electron-deformation coupling constants calculated in the framework of the exchange-charge model. [Display omitted] •High-resolution spectroscopy, identification of spectral lines.•Crystal field energies and symmetry properties of wave functions.•Deformational fine structure of spectral lines.•Distribution function of random strains and modeling of spectral envelopes.
ISSN:2590-1478
2590-1478
DOI:10.1016/j.omx.2022.100155