posted on 2025-04-02, 12:07authored byYixin Wang, Huijiadai Luo, Lu Cao, Guangtong Liu, Hua Ke, Yu Zhou
This Supplemental Material includes:
Table S1. The structure details of the fully relaxed BiScO3 phases.
Table S2. The structure details of the fully relaxed BiR0.25Sc0.75O3 (R = Y and La) phases.
Table S3. The fitting value of the first derivative of bulk modulus (B) for phases of pure BiScO3, BiY0.5Sc0.5O3, and BiLa0.5Sc0.5O3.
Table S4. The total energies (E) for two phases in equilibrium at the intersections in Fig. 6 and Fig. 7.
Table S5. The bulk modulus (B), first derivative of bulk modulus (B), the minimum of total energy (E0), and the corresponding volume (V0) value for the pure BiScO3 phases.
Table S6. The elastic constants Cij, Young's modulus E (GPa), Bulk modulus B (GPa), Shear modulus G (GPa), and Poisson ratio ν for C phases of pure BiScO3 and BiRxSc(1-x)O3 (R = Y and La, x = 0.25 and 0.5).
Table S7. The elastic constants Cij, Young's modulus E (GPa), Bulk modulus B (GPa), Shear modulus G (GPa), and Poisson ratio ν for M phases of pure BiScO3 and BiRxSc(1-x)O3 (R = Y and La, x = 0.25 and 0.5).
Table S8. The elastic constants Cij, Young's modulus E (GPa), Bulk modulus B (GPa), Shear modulus G (GPa), and Poisson ratio ν for O1 phases of pure BiScO3 and BiRxSc(1-x)O3 (R = Y and La, x = 0.25 and 0.5).
Table S9. The elastic constants Cij, Young's modulus E (GPa), Bulk modulus B (GPa), Shear modulus G (GPa), and Poisson ratio ν for R1 phases of pure BiScO3 and BiRxSc(1-x)O3 (R = Y and La, x = 0.25 and 0.5).
Figure S1. Energy differences (ΔE) normalized to the chemical formula unit of five-atom cell as a function of volume (V) for R phase of BiScO3.