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高压下钒的结构相变研究
引用本文:刘海平,曾祥华,胡永金,张萱. 高压下钒的结构相变研究[J]. 原子核物理评论, 2009, 26(1): 59-63. DOI: 10.11804/NuclPhysRev.26.01.059
作者姓名:刘海平  曾祥华  胡永金  张萱
作者单位:扬州大学物理科学与技术学院, 江苏 扬州 225002
基金项目:江苏省科技厅资助项目(BG2007026)~~
摘    要:运用密度泛函理论研究了钒(Vanadium)在高压下的结构相变。 通过对体心立方(bcc)结构的钒在不同压强下剪切弹性系数C44的计算, 发现当压强约95 GPa时 C44<0, 说明体心立方结构的钒在此条件下是不稳定的。 进一步计算分析得到钒在高压下发生了从体心立方到菱面体 (Rhombohedral)的结构相变, 相变压强约70 GPa, 这一结果与最近的实验结果符合。 还首次发现当压强约380 GPa时, 将会发生菱面体到体心立方的结构相变, 这有待实验的验证。We have studied the structure phase transition of Vanadium under high pressures by density function theory. A mechanical instability in the shear elastic constant (C44) has been found for body centred cubic(bcc) Vanadium at about 95 GPa, which indicates the existence of the structural transition. By calculation and analysis, we found that there was a bcc rhombohedral structure transition at the 70 GPa, which is consistent with the experiment data. Our calculations also firstly gave that there was a rhombohedral bcc structure transition at about 380 GPa, which needs to be verified by the experiment.

关 键 词:密度泛函理论   高压   剪切弹性系数   结构相变
收稿时间:1900-01-01

Study on Structure Phase Transition of Vanadium under High Pressure
LIU Hai-ping,ZENG Xiang-hua,HU Yong-jin,ZHANG Xuan. Study on Structure Phase Transition of Vanadium under High Pressure[J]. Nuclear Physics Review, 2009, 26(1): 59-63. DOI: 10.11804/NuclPhysRev.26.01.059
Authors:LIU Hai-ping  ZENG Xiang-hua  HU Yong-jin  ZHANG Xuan
Affiliation:Department of Science and Technology of Jiangsu Province
Abstract:We have studied the structure phase transition of Vanadium under high pressures by density function theory.A mechanical instability in the shear elastic constant(C44) has been found for body-centred cubic(bcc) Vanadium at about 95 GPa,which indicates the existence of the structural transition.By calculation and analysis,we found that there was a bcc-rhombohedral structure transition at the 70 GPa,which is consistent with the experiment data.Our calculations also firstly gave that there was a rhombohedral-bc...
Keywords:density function theory  high pressure  shear elastic constant  structure phase transition  
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