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arXiv 1003.3140cond-mat.mes-hall
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有限程交换作用引起的RKKY振荡中巡游载流子的质量修正

Mass modification of itinerant carriers in RKKY oscillations induced by finite range exchange interactions

Sergey Smirnov

摘要:

我们调查的Ruderman-Kittel-Kasuya-Yosida振荡的巡回载流子自旋密度在一个系统中,这些振荡出现只由于一个有限的分布的本地化的自旋。该系统代表了一个半无限的一维量子线与磁性杂质位于其边缘。与传统的点状交换相互作用模型不同,该系统中存在巡游载流子自旋密度振荡。我们{\it解析地}证明了当交换作用半径小于费米面上巡游载流子的波长时,振荡的长程行为与在相同交换作用半径的零极限下发生的振荡相同,但对于无限长的一维量子线,与原来的半无限系统相比,巡回载体的质量是由交换相互作用半径强烈修正的{\it}。在此基础上,我们对最近实验中所显示的表面Ruderman-Kittel-Kasuya-Yosida相互作用的方向性提出了一个建议:我们认为Ruderman-Kittel-Kasuya-Yosida相互作用的各向异性不仅是由巡游载流子{\it Fermi表面}的各向异性引起的,而且也是由磁性杂质{\it spin carrying atomic orbitals}的各向异性引起的。

英文摘要:

We investigate the Ruderman-Kittel-Kasuya-Yosida oscillations of the itinerant carrier spin density in a system where those oscillations appear only due to a finite distribution of a localized spin. The system represents a half-infinite one-dimensional quantum wire with a magnetic impurity located at its edge. In contrast to the conventional model of a point-like exchange interaction the itinerant carrier spin density oscillations in this system exist. We {\it analytically} demonstrate that when the radius of the exchange interaction is less than the wave length of the itinerant carriers living on the Fermi surface, the long range behavior of the oscillations is identical to the one taking place in the zero radius limit of the same exchange interaction but for an infinite one-dimensional quantum wire where, in comparison with the original half-infinite system, the mass of the itinerant carriers is {\it strongly} modified by the exchange interaction radius. On the basis of our analysis we make a suggestion on directionality of surface Ruderman-Kittel-Kasuya-Yosida interaction shown in recent experiments: we believe that in general the anisotropy of the Ruderman-Kittel-Kasuya-Yosida interaction could result not only from the anisotropy of the {\it Fermi surface} of itinerant carriers but also from the anisotropy of the {\it spin carrying atomic orbitals} of magnetic impurities.

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