首页> 外文学位 >Ultrasonic studies of bonding and exchange interactions in zinc(1-x)manganese(x)selenide and cadmium(1-x)manganese(x)telluride.
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Ultrasonic studies of bonding and exchange interactions in zinc(1-x)manganese(x)selenide and cadmium(1-x)manganese(x)telluride.

机译:超声研究硒化锌(1-x)锰(x)和碲化镉(1-x)锰(x)中的键和交换相互作用。

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We have measured the velocity of 30 to 150 MHz ultrasonic waves in the diluted magnetic semiconductor Zn{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Se having x = 0.2, 0.37 and 0.53, in order to make a comparative study of tetrahedral bond weakening and a low temperature shear elastic constant minimum observed previously in this laboratory in Cd{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Te. The velocity data was used to calculate the C{dollar}sb{lcub}11{rcub},{dollar}C{dollar}sb{lcub}33{rcub}{dollar},C{dollar}sb{lcub}44{rcub}{dollar} and C{dollar}sb{lcub}rm s{rcub}{dollar} = (C{dollar}sb{lcub}11{rcub}{dollar}-C{dollar}sb{lcub}12{rcub})/2{dollar} elastic constants, which were found to decrease more intensely with x than would be expected from the increase in lattice parameter with x. C{dollar}sb{lcub}44{rcub}{dollar} and C{dollar}sb{lcub}rm S{rcub}{dollar} decreased more percentagewise than did C{dollar}sb{lcub}11{rcub}{dollar} and C{dollar}sb{lcub}33{rcub}{dollar}. C{dollar}sb{lcub}rm ij{rcub}{dollar}(x)/C{dollar}sb{lcub}rm ij{rcub}{dollar}(o) reduced more with x in Zn{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Se than in Cd{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Te indicating that Mn causes more tetrahedral bond weakening in the former than the latter. We suggest that Mn 3d (t{dollar}sb2{dollar}) orbitals hybridize more readily with Se 4p-orbitals than with Te 5p-orbitals leaving fewer p-orbitals available for tetrahedral bonding. In Zn{dollar}sb{lcub}0.47{rcub}{dollar}Mn{dollar}sb{lcub}0.53{rcub}{dollar}Se, C{dollar}sb{lcub}44{rcub}{dollar} and C{dollar}sb{lcub}rm S{rcub}{dollar} each underwent a wide minimum with its lowest point near the spin glass temperature (T{dollar}sb{lcub}rm sg{rcub}){dollar} which was shallower than that in Cd{dollar}sb{lcub}0.48{rcub}{dollar}Mn{dollar}sb{lcub}0.52{rcub}{dollar}Te. We attribute this to the dependence of the strain derivatives of the exchange energy on the type of anion. The C{dollar}sb{lcub}44{rcub}{dollar} minimum in Zn{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Se is deeper for x = 0.53 than for x = 0.37 and likewise at 147 MHz than at 30 MHz allowing us to deduce a magnetoelastic spin relaxation time of about 3 {dollar}times{dollar} {dollar}10sp{lcub}-10{rcub}{dollar} s.; A shear wave attenuation peak, occurring primarily below T{dollar}sb{lcub}rm sg{rcub},{dollar}was discovered in Zn{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Se and subsequently also measured in Cd{dollar}sb{lcub}rm 1-x{rcub}{dollar}Mn{dollar}sb{lcub}rm x{rcub}{dollar}Te. We discuss it in terms of a summation of three non-Debye relaxation-type peaks. The activation energies of the component peaks range from 1.1 to 5.7 meV for the two compounds, when calculated using {dollar}tau{dollar} = {dollar}tausb0 esp{lcub}rm E/k{lcub}sbbeta{rcub}T{rcub},{dollar} and are found to scale with the Mn-Mn exchange integral J for each compound respectively. The relaxation time {dollar}tausb0{dollar}is longest for the highest temperature peak and ranges from {dollar}10sp{lcub}-12{rcub}{dollar} s to 5 {dollar}times{dollar} {dollar}10sp{lcub}-11{rcub}{dollar} s. Both the shear elastic constant minimum and attenuation peak are due to spin fluctuations along with the diffusivity of the spin glass transition. Since no corresponding behavior is observed for longitudinal waves, the spin-phonon coupling is explained in terms of an anisotropic exchange interaction.
机译:我们已经测量了稀磁半导体Zn {dol} sb {lcub} rm 1-x {rcub} {dol} Mn {dol} sb {lcub} rm x {rcub} {dol的30至150 MHz超声波的速度}具有x = 0.2、0.37和0.53的Se,以进行四面体键减弱和低温剪切弹性常数最小值的比较研究,该实验先前在该实验室的Cd {dollar} sb {lcub} rm 1-x {rcub中观察到} {dollar} Mn {dollar} sb {lcub} rm x {rcub} {dollar} Te。速度数据用于计算C {dollar} sb {lcub} 11 {rcub},{dollar} C {dollar} sb {lcub} 33 {rcub} {dollar},C {dollar} sb {lcub} 44 { rcub} {dollar}和C {dollar} sb {lcub} rm s {rcub} {dollar} =(C {dollar} sb {lcub} 11 {rcub} {dollar} -C {dollar} sb {lcub} 12 { rcub})/ 2 {dollar}弹性常数,发现随着x的减小,与根据随x的晶格参数增加所预期的相比,减小的幅度更大。 C {dollar} sb {lcub} 44 {rcub} {dollar}和C {dollar} sb {lcub} rm S {rcub} {dollar}的下降百分比比C {dollar} sb {lcub} 11 {rcub} {美元}和C {dollar} sb {lcub} 33 {rcub} {dollar}。 C {dollar} sb {lcub} rm ij {rcub} {dollar}(x)/ C {dollar} sb {lcub} rm ij {rcub} {dollar}(o)随着Zn {dollar} sb { lcub} rm 1-x {rcub} {dol} Mn {dol} sb {lcub} rm x {rcub} {dollar} Se比Cd {dollar} sb {lcub} rm 1-x {rcub} {dol} Mn表示Mn导致前者比后者导致更多的四面体键弱化。我们建议,Mn 3d(t {dollar} sb2 {dollar})轨道与Se 4p轨道的杂交比与Te 5p轨道的杂交更容易,而较少的p轨道可用于四面体键合。在Zn {dollar} sb {lcub} 0.47 {rcub} {dollar} Mn {dollar} sb {lcub} 0.53 {rcub} {dollar} Se,C {dollar} sb {lcub} 44 {rcub} {dollar}和C中{dollar} sb {lcub} rm S {rcub} {dollar}的最小值都在自旋玻璃温度附近(T {dollar} sb {lcub} rm sg {rcub}){dollar}比Cd {dollar} sb {lcub} 0.48 {rcub} {dollar} Mn {dollar} sb {lcub} 0.52 {rcub} {dollar} Te的含量要高。我们将其归因于交换能量的应变导数对阴离子类型的依赖性。 Zn {dollar} sb {lcub} rm 1-x {rcub} {dollar} Mn {dollar} sb {lcub} rm x {rcub} {}的C {dollar} sb {lcub} {dollar}最小值美元}的元素在x = 0.53时比x = 0.37时更深,同样在147 MHz时比在30 MHz时更深,这使我们可以推断出磁弹性自旋弛豫时间约为3倍(美元){美元} 10sp {lcub}- 10 {rcub} {dollar} s .;在Zn {dollar} sb {lcub} rm 1-x {rcub} {dollar} Mn {dollar中发现了一个主要在T {dollar} sb {lcub} rm sg {rcub}以下的剪切波衰减峰。 } sb {lcub} rm x {rcub} {dol} Se,随后也以Cd {dollar} sb {lcub} rm 1-x {rcub} {dollar} Mn {dollar} sb {lcub} rm x {rcub}进行测量{dol} Te。我们根据三个非德拜弛豫型峰的总和来讨论它。当使用{美元} tau {美元} = {美元} tausb0 esp {lcub} rm E / k {lcub} sbbeta {rcub} T {时,计算得出这两种化合物的组分峰的活化能范围为1.1至5.7 meV。分别发现每个化合物的rcub},{dollar}与Mn-Mn交换积分J成比例。松弛时间{dolus} tausb0 {dollar}在最高温度峰上最长,从{dollar} 10sp {lcub} -12 {rcub} {dollar} s到5 {dollarstimes {dollar} {dollar} 10sp { lcub} -11 {rcub} {dollar}。剪切弹性常数的最小值和衰减峰均是由于自旋波动以及自旋玻璃化转变的扩散率所致。由于没有观察到纵波的相应行为,因此用各向异性交换相互作用解释了自旋声子耦合。

著录项

  • 作者

    Mayanovic, Robert Aziz.;

  • 作者单位

    Purdue University.;

  • 授予单位 Purdue University.;
  • 学科 Physics Condensed Matter.
  • 学位 Ph.D.
  • 年度 1987
  • 页码 110 p.
  • 总页数 110
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 O49;
  • 关键词

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