| Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method; Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method |
| Q. M. Hu; S. Lu; R. Yang
|
| 2008
; 2008
|
发表期刊 | Physical Review B
; Physical Review B
 |
ISSN | 1098-0121
; 1098-0121
|
卷号 | 78期号:5 |
摘要 | The elastic moduli c' and c(44) of beta-Ti with respect to external pressure P (up to about 138 GPa) are calculated with a first-principles plane-wave pseudopotential method. The accuracy of the calculations regarding the plane-wave cut-off energy, k-point mesh, and transferability of the pseudopotentials is carefully tested. It is found that the critical pressure beyond which beta-Ti satisfies the elastic stability conditions is about 60 GPa. The Mulliken population analysis shows that both s and p electrons transfer to the d orbitals with increasing pressure, however, the number of s electrons starts to increase when the pressure exceeds about 70 GPa. The number of d electrons at the critical pressure is about 2.96, in perfect agreement with the critical number of d electrons for a stable bcc Ti-V alloy, which demonstrates the correlation between the stability of bcc metals and their d orbital occupation. The bonding charge density calculations show charge accumulation on the d-t(2g) orbitals under high pressure, which may improve the elastic stability of beta-Ti.; The elastic moduli c' and c(44) of beta-Ti with respect to external pressure P (up to about 138 GPa) are calculated with a first-principles plane-wave pseudopotential method. The accuracy of the calculations regarding the plane-wave cut-off energy, k-point mesh, and transferability of the pseudopotentials is carefully tested. It is found that the critical pressure beyond which beta-Ti satisfies the elastic stability conditions is about 60 GPa. The Mulliken population analysis shows that both s and p electrons transfer to the d orbitals with increasing pressure, however, the number of s electrons starts to increase when the pressure exceeds about 70 GPa. The number of d electrons at the critical pressure is about 2.96, in perfect agreement with the critical number of d electrons for a stable bcc Ti-V alloy, which demonstrates the correlation between the stability of bcc metals and their d orbital occupation. The bonding charge density calculations show charge accumulation on the d-t(2g) orbitals under high pressure, which may improve the elastic stability of beta-Ti. |
部门归属 | [hu, qing-miao; lu, song; yang, rui] chinese acad sci, inst met res, shenyang natl lab mat sci, shenyang 110016, peoples r china.;hu, qm (reprint author), chinese acad sci, inst met res, shenyang natl lab mat sci, 72 wenhua rd, shenyang 110016, peoples r china;qmhu@imr.ac.cn
; [hu, qing-miao; lu, song; yang, rui] chinese acad sci, inst met res, shenyang natl lab mat sci, shenyang 110016, peoples r china.;hu, qm (reprint author), chinese acad sci, inst met res, shenyang natl lab mat sci, 72 wenhua rd, shenyang 110016, peoples r china;qmhu@imr.ac.cn
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关键词 | Ab-initio
Ab-initio
Electronic-structure
Electronic-structure
Crystal-structures
Crystal-structures
Phase-transition
Phase-transition
Zirconium
Zirconium
Nb
Nb
Instabilities
Instabilities
Titanium
Titanium
Stress
Stress
Metal
Metal
|
URL | 查看原文
; 查看原文
|
WOS记录号 | WOS:000259368200002
; WOS:000259368200002
|
引用统计 |
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文献类型 | 期刊论文
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条目标识符 | http://ir.imr.ac.cn/handle/321006/32824
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专题 | 中国科学院金属研究所
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推荐引用方式 GB/T 7714 |
Q. M. Hu,S. Lu,R. Yang. Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method, Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method[J]. Physical Review B, Physical Review B,2008, 2008,78, 78(5).
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APA |
Q. M. Hu,S. Lu,&R. Yang.(2008).Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method.Physical Review B,78(5).
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MLA |
Q. M. Hu,et al."Elastic stability of beta-Ti under pressure calculated using a first-principles plane-wave pseudopotential method".Physical Review B 78.5(2008).
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