Electric quadrupole interactions in In0.95 Ag0.045 Ga0.005 alloy

Shengyun Zhu; Mingli Dong; Weiqi Shen

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Electric quadrupole interactions in In₀.₉₅ Ag₀.₀₄₅ Ga_0.005 alloy

更新时间：2022-09-13

- Electric quadrupole interactions in In₀.₉₅ Ag₀.₀₄₅ Ga_0.005 alloy
- Nuclear Techniques Vol. 09, Issue 6, (1986)
- 作者机构：
  
  中国原子能科学研究院
- 作者简介：
- 基金信息：
- DOI：
  CLC：
- Received：08 January 1985，
  
  Published：1986-06
- 稿件说明：
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Shengyun Zhu, Mingli Dong, Weiqi Shen. Electric quadrupole interactions in In₀.₉₅ Ag₀.₀₄₅ Ga_0.005 alloy[J]. Nuclear techniques, 1986, 09(6): 10-13,58,59.
DOI：

Shengyun Zhu, Mingli Dong, Weiqi Shen. Electric quadrupole interactions in In₀.₉₅ Ag₀.₀₄₅ Ga_0.005 alloy[J]. Nuclear techniques, 1986, 09(6): 10-13,58,59. DOI：

摘要

本文采用时间微分扰动角关联方法，测量了80—422K温度范围内

111

Cd在In

0.95

0.045

0.005

合金中的四极相互作用随温度的变化，进而导出晶格电场梯度的温度变化。在In

0.95

0.045

0.005

合金中，晶格电场梯度的温度变化遵从T

3/2

定律：

（T）

（0）（1-BT

3/2

），斜率

=7.48（47）•10

-5

-3/2

。在80、298和422K的电场梯度分布宽分别为0.1147（259）、0.0924（340）和1.344（175）。表明在液氮温度和室温时，合金的晶格结构特性较好，温度升高，晶格结构特性变坏。

Abstract

The temperature dependence of the quadrupole interaction of

111

Cd in In

045

-Ga

0.005

alloy is determined by the time differential perturbed angular correlation(TDPAC) method from 80 to 422K. The electric field gradients produced by the lattice in the alloy are derived. The temperature dependence of the electric field gradient follows the T

3/2

law: Vzz(T)= Vzz(O)(1-B

3/2

) with a slop B=7.48(47)•10

-5

-3/2

. The FWHM's of the electric field gradient are 0.1147(259)

0.0924(340) and 1.344(175) at 80

298 and 422 K

respectively. This indicates that the characteristics of the lattice structure of the alloy are better at 80 and 298 K than at 422K.

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Keywords

references

刘彩娥等，上海半导体 , 1 , 49 （ 1983 ）.

慎伟琦等，核技术 , 4 , 19 （ 1983 ）.

A. R. Arends et al . , Hyperfine Interaction , 8 , 191 （ 1980 ）.

E. Dafni et al . , At. Data nucl. Tables , 23 , 315 （ 1919 ）.

R. S. Raghavan et al . , Phys. Rev. Lett. , 30 , 10 （ 1973 ）.

J. Christiarseu et al . , Z. Phys. , B24 , 177 （ 1976 ）.

E. N. Kaufman et al . , Rev. Mod. Phys. , 51 , 161 （ 1919 ）.

R. R. Hewitt et al . , Phys. Rev. , 125 , 524 （ 1962 ）.

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