2016
DOI: 10.1103/physrevb.93.125204
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Temperature evolution of the band gap inBiFeO3traced by resonant Raman scattering

Abstract: Knowledge of the electronic band structure of multiferroic oxides, crucial for the understanding and tuning of photo-induced effects, remains very limited even in the model and thoroughly studied BiFeO3. Here, we investigate the electronic band structure of BiFeO3 using Raman scattering with twelve different excitation wavelengths ranging from the blue to the near infrared. We show that resonant Raman signatures can be assigned to direct and indirect electronic transitions, as well as in-gap electronic levels,… Show more

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Cited by 21 publications
(14 citation statements)
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“…While anomalies might arise from fitting the featureless absorption edge of Fig. 2(a), atypical band-gap temperature-dependence has been previously explained as due to lattice expansion [55] or (in perovskites) to distinctly evolving direct and indirect gaps [76]. In AgGaSe 2 a similarly small 30 meV redshift of an unambiguous direct gap and anomalous temperature evolution was found between 15 and 300 K and explained as arising from negative thermal expansion (also predicted here for Cu 3 N) [77].…”
Section: Discussionmentioning
confidence: 91%
“…While anomalies might arise from fitting the featureless absorption edge of Fig. 2(a), atypical band-gap temperature-dependence has been previously explained as due to lattice expansion [55] or (in perovskites) to distinctly evolving direct and indirect gaps [76]. In AgGaSe 2 a similarly small 30 meV redshift of an unambiguous direct gap and anomalous temperature evolution was found between 15 and 300 K and explained as arising from negative thermal expansion (also predicted here for Cu 3 N) [77].…”
Section: Discussionmentioning
confidence: 91%
“…Figure 1 shows characteristic Raman spectra measured on the two different domain regions, which are marked by asterisks in the inset, with the analyser being parallel to the polarisation of the incident light (VV). The spectra were excited with a laser line of 633 nm, which ensures non-resonant conditions and a relatively high integrated intensity of the first order Raman signal at room temperature 35 . On one hand the 633 nm excitation allows the use of the Raman tensor formalism for the assignment of Raman modes.…”
Section: Resultsmentioning
confidence: 99%
“…Resonant first-order and second-order Raman scattering processes may have e.g. different temperature behavior 19 , whose most natural interpretation invoke characteristics of the direct and indirect gaps. For classical semiconductors such as silicon (and Ge, III-V etc), the analysis of second-order Raman spectra was facilitated by the use of simple Hamiltonians, based on the effective mass approximation or on semi-empirical pseudopotentials, with model phonon band structure, model electron-phonon interaction and, in some cases, the inclusion of Wannier-Mott excitons [20][21][22][23][24] .…”
Section: Introductionmentioning
confidence: 99%