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| Physical properties of B12RE (RE=Sc, Y) under different pressures: a first-principles study |
| MENG Jiali, CHEN Zeyu, CUI Zhihao, XI Yongqi, PANG Qiyuan, ZHENG Shaolong, TAO Xiaoma |
| School of Physical Science and Technology, Guangxi University, Nanning 530004, China |
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Abstract This study systematically investigated the thermodynamic, mechanical, and electronic structure properties of B12Sc and B12Y under pressures ranging from 0 GPa to 50 GPa via first-principles calculations. The results indicate that the calculated lattice constants and formation enthalpies are all consistent with existing literature data. The calculated elastic constants of B12Sc and B12Y satisfy the mechanical stability criteria for cubic crystals. With increasing pressure, the elastic constants C11, C12, and C44 increase with different rates, C12 exhibits the largest increase, followed by C11, and then C44. Meanwhile, the bulk modulus shows the most significant increase with increasing pressure, followed by elastic modulus, then by shear modulus. The Vickers hardness of B12Sc and B12Y at ambient pressure are 32.45 and 36.34, respectively, suggesting their potential as strengthening phases in Mg alloys. The sound velocities, Debye temperatures, and lattice thermal conductivities increase with rising pressure, the Debye temperatures of B12Sc and B12Y are 1 336.6 K and 1 233.2 K at 0 GPa, respectively, indicating high melting points and strong interatomic interactions in these compounds. Both B12Sc and B12Y exhibit metallic behavior, with covalent bonds formed between B and B atoms, providing strong interatomic interactions that contribute to their high Debye temperatures and hardness.
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Received: 24 January 2025
Published: 27 November 2025
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[1] CZOPNIK A, SHITSEVALOVA N, KRIVCHIKOV A, et al.Thermal properties of rare earth dodecaborides[J]. Journal of Solid State Chemistry, 2004, 177(2): 507-514. [2] JӒGER B, PALUCH S, ZOGAL O J, et al. Characterization of the electronic properties of YB12, ZrB12, and LuB12 using 11B NMR and first-principles calculations[J]. Journal of Physics: Condensed Matter, 2006, 18(8): 2525-2535. [3] CZOPNIK A, SHITSEVALOVA N, PLUZHNIKOV V, et al.Low-temperature thermal properties of yttrium and lutetium dodecaborides[J]. Journal of Physics: Condensed Matter, 2005, 17(38): 5971-5985. [4] FOJUD Z, HERZIG P, ŻOGAŁ O J, et al.Electric- field-gradient tensor and boron site-resolved 11B NMR in single-crystalline YB12[J]. Physical Review B, 2007, 75(18): 184102. [5] LEI J L, AKOPOV G, YEUNG M T, et al.Radial X-ray diffraction study of superhard early transition metal dodecaborides under high pressure[J]. Advanced Functional Materials, 2019, 29(22): 1900293. [6] FU H, PENG Q M, GUO J X, et al.High-pressure synthesis of a nanoscale YB12 strengthening precipitate in Mg-Y alloys[J]. Scripta Materialia, 2014, 76: 33-36. [7] AKOPOV G, YEUNG M T, TURNER C L, et al.Stabilization of HfB12 in Y1-xHfxB12 under ambient pressure[J]. Inorganic Chemistry, 2016, 55(10): 5051-5055. [8] AKOPOV G, YEUNG M T, SOBELL Z C, et al.Superhard mixed transition metal dodecaborides[J]. Chemistry of Materials, 2016, 28(18): 6605-6612. [9] LIANG Y C, ZHANG Y B, JIANG H T, et al.Thermodynamic ground states of multifunctional metal dodecaborides[J]. Chemistry of Materials, 2019, 31(3): 1075-1083. [10] JIA L, WANG X N, YAN S N, et al.Elastic anisotropies and thermodynamic properties of metal dodecborides under high pressure[J]. The Journal of Chemical Thermodynamics, 2021, 154: 106346. [11] MA Y, ZHANG X D, MA H, et al.The elasticity, anisotropy and thermodynamic properties of binary and ternary B-Sc compounds: first-principles calculations[J]. Solid State Communications, 2022, 353: 114869. [12] MA Y, ZHANG X D, MA H, et al.First-principles calculations to investigate influence of transition metals TM (TM=Ti, Zr, Hf) on elastic properties and thermodynamic properties of ScB12 and YB12 dodecaborides[J]. Chemical Physics Letters, 2022, 800: 139680. [13] PAN Y, ZHU J X.Enhancing the Vickers hardness of yttrium borides through bond optimization[J]. Materials Today Communications, 2024, 38: 108428. [14] KRESSE G, FURTHMÜLLER J. Efficient iterative schemes for ab initio total-energy calculations using a plane-wave basis set[J]. Physical Review B, 1996, 54(16): 11169-11186. [15] KRESSE G, FURTHMÜLLER J. Efficiency of ab-initio total energy calculations for metals and semiconductors using a plane-wave basis set[J]. Computational Materials Science, 1996, 6(1): 15-50. [16] KRESSE G, JOUBERT D.From ultrasoft pseudopotentials to the projector augmented-wave method[J]. Physical Review B, 1999, 59(3): 1758-1775. [17] BLÖCHL P E. Projector augmented-wave method[J]. Physical Review B, 1994, 50(24): 17953-17979. [18] PERDEW J P, BURKE K, ERNZERHOF M.Generalized gradient approximation made simple[J]. Physical Review Letters, 1996, 77(18): 3865-3868. [19] MONKHORST H J, PACK J D.Special points for Brillouin-zone integrations[J]. Physical Review B, 1976, 13(12): 5188-5192. [20] BORN M.On the stability of crystal lattices. I[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 1940, 36(2): 160-172. [21] WU Z J, ZHAO E J, XIANG H P, et al.Crystal structures and elastic properties of superhard IrN2 and IrN3 from first principles[J]. Physical Review B, 2007, 76(5): 054115. [22] CHEN X Q, NIU H Y, LI D Z, et al.Modeling hardness of polycrystalline materials and bulk metallic glasses[J]. Intermetallics, 2011, 19(9): 1275-1281. [23] PUGH S F.XCII. Relations between the elastic moduli and the plastic properties of polycrystalline pure metals[J]. The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 1954, 45(367): 823-843. [24] MATKOVICH V I, ECONOMY J, GIESE JNR R F, et al. The structure of metallic dodecarborides[J]. Acta Crystallographica, 1965, 19: 1056-1058. [25] BRUSKOV V A, ZAVALII L V, KUZMA Y B.Crystal structure of ScB12[J]. Zvestiya Akademii Nauk SSSR, Neorganicheskie Materialy, 1988, 24: 506-507. [26] GUO J X, FU H, ZOU G D, et al.First-principles calculations of structural stability and elastic properties of REB12 strengthening phases in boriding Mg-RE alloys[J]. Journal of Alloys and Compounds, 2015, 632: 68-72. [27] WANG X Y, SHU G Y, ZHU G M, et al.An interpretable formula for lattice thermal conductivity of crystals[J]. Materials Today Physics, 2024, 48: 101549. [28] KHAZAEI M, ARAI M, SASAKI T, et al.Trends in electronic structures and structural properties of MAX phases: a first-principles study on M2AlC (M =Sc, Ti, Cr, Zr, Nb, Mo, Hf, or Ta), M2AlN, and hypothetical M2AlB phases[J]. Journal of Physics: Condensed Matter, 2014, 26(50): 505503. |
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