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Indirect magnetic interaction in the 'net fractal' systems

机译:“净分形”系统中的间接磁相互作用

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摘要

A localized spin system of fractal symmetry with indirect exchange between them is considered. We define a specific class of fractals as the "net fractals" which display multidimensional logarithmic periodicity. Basing on this property we model the effective indirect exchange interaction by the conventional RKKY exchange with the logarithmic coordinates playing role of the real space ones. Finally, we discuss the case of non-ideal "net fractals" in which fractional dynamics of the electrons is expected. In this case we show that RKKY exchange integrals are given by the formulas derived under assumption that a system has a fractional spectral dimension.
机译:考虑了分形对称的局部自旋系统,它们之间有间接交换。我们将一类特定的分形定义为显示多维对数周期性的“净分形”。基于此属性,我们通过常规的RKKY交换与实际空间的对数坐标一起对有效的间接交换交互进行建模。最后,我们讨论了非理想的“净分形”情况,其中电子的分数动态是可以预期的。在这种情况下,我们表明RKKY交换积分由假设系统具有分数光谱维数的公式得出。

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