2022
DOI: 10.1021/acsphotonics.2c00865
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Discerning the Vibrational Nature of ReS2 Raman Modes Using Solid-Angle-Resolved Raman Spectroscopy

Abstract: ReS2 exhibits reduced crystal symmetry, which leads to pronounced anisotropy and intricate Raman vibrations. However, to date, the vibrational nature of ReS2 Raman modes has remained elusive, with unresolved theoretical disputes. Here, we study Raman vibrations in ReS2 crystals using solid-angle-resolved Raman spectroscopy, which allows us to leverage the full 3 × 3 Raman tensor to resolve the Ag-like and Eg-like nature of all the 18 Raman modes. Combined with pressure-dependent measurements, we observe distin… Show more

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Cited by 7 publications
(11 citation statements)
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“…Compared with the reduced in-plane 2 × 2 tensor (black), the coefficients of c and e (red) are manifested in the full 3 × 3 tensor, representing the out-of-plane Raman vibrations and associated polarizability changes. Such facts can also be clearly seen from the calculated intensity: 13 I A g -like (H_ ‖ ) = a 1 2 , I E g -like (H_ ‖ ) = a 2 2 + d 2 I A g -like (H_⊥) = b 1 2 , I E g -like (H_⊥) = b 2 2 + d 2 I A g -like (V_ ‖ ) = a 1 2 , I E g -like (V_ ‖ ) = a 2 2 + e 2 I A g -like (V_⊥) = c 2 , I E g -like (V_⊥) = e 2 From the calculations above, we can see that the same pressure-induced phase transitions in the ReS 2 crystal could generate different pressure-dependent Raman features (appearance and disappearance) for the H and V configurations, originating from the different intensity expressions dominated by specific tensor elements: H ( a 1 , a 2 , b 1 , b 2 , and d ) and V ( a 1 , a 2 , c , and e ). These tensor elements show distinct responses to pressure, and thus the intensity evolution of the Raman mode is different between the H and V configurations.…”
Section: Resultsmentioning
confidence: 53%
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“…Compared with the reduced in-plane 2 × 2 tensor (black), the coefficients of c and e (red) are manifested in the full 3 × 3 tensor, representing the out-of-plane Raman vibrations and associated polarizability changes. Such facts can also be clearly seen from the calculated intensity: 13 I A g -like (H_ ‖ ) = a 1 2 , I E g -like (H_ ‖ ) = a 2 2 + d 2 I A g -like (H_⊥) = b 1 2 , I E g -like (H_⊥) = b 2 2 + d 2 I A g -like (V_ ‖ ) = a 1 2 , I E g -like (V_ ‖ ) = a 2 2 + e 2 I A g -like (V_⊥) = c 2 , I E g -like (V_⊥) = e 2 From the calculations above, we can see that the same pressure-induced phase transitions in the ReS 2 crystal could generate different pressure-dependent Raman features (appearance and disappearance) for the H and V configurations, originating from the different intensity expressions dominated by specific tensor elements: H ( a 1 , a 2 , b 1 , b 2 , and d ) and V ( a 1 , a 2 , c , and e ). These tensor elements show distinct responses to pressure, and thus the intensity evolution of the Raman mode is different between the H and V configurations.…”
Section: Resultsmentioning
confidence: 53%
“…We note that the birefringence effect does not apply to these four particular configurations (H_ ‖ , H_⊥, V_ ‖ , V_⊥). 13 The full 3 × 3 tensors ( R ) of the A g -like and E g -like modes in ReS 2 are given by 13 :Here, we use the full 3 × 3 tensor for analyzing the pressure effect on the tensor elements correlated with both H and V configurations. Compared with the reduced in-plane 2 × 2 tensor (black), the coefficients of c and e (red) are manifested in the full 3 × 3 tensor, representing the out-of-plane Raman vibrations and associated polarizability changes.…”
Section: Resultsmentioning
confidence: 99%
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