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GdRh_2Si_2: An exemplary tetragonal system for antiferromagnetic order with weak in-plane anisotropy

机译:GdRh_2Si_2:具有弱平面内各向异性的反铁磁有序四边形示例系统

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摘要

The anisotropy of magnetic properties commonly is introduced in textbooks using the case of an antiferromagnetic system with Ising type anisotropy. This model presents huge anisotropic magnetization and a pronounced metamagnetic transition and is well-known and well-documented both in experiments and theory. In contrast, the case of an antiferromagnetic X-Y system with weak in-plane anisotropy is only poorly documented. We studied the anisotropic magnetization of the compound GdRh_2Si_2 and found that it is a perfect model system for such a weak-anisotropy setting because the Gd~(3+) ions in GdRh_2Si_2 have a pure spin moment of S = 7/2, which orders in a simple AFM structure with Q = (001). We observed experimentally in M(B) a continuous spin-flop transition and domain effects for a field applied along the [100] and the [110] direction, respectively. We applied a mean-field model for the free energy to describe our data and combine it with an Ising chain model to account for domain effects. Our calculations reproduce the experimental data very well. In addition, we performed magnetic x-ray scattering and x-ray magnetic circular dichroism measurements, which confirm the AFM propagation vector to be Q = (001) and indicate the absence of polarization on the rhodium atoms.
机译:通常在具有伊辛型各向异性的反铁磁系统的情况下,在教科书中引入磁特性的各向异性。该模型呈现出巨大的各向异性磁化强度和明显的亚磁跃迁,并且在实验和理论上均广为人知并有据可查。相反,关于平面各向异性强的反铁磁X-Y系统的文献报道很少。我们研究了化合物GdRh_2Si_2的各向异性磁化强度,发现它是用于这种弱各向异性设置的理想模型系统,因为GdRh_2Si_2中的Gd〜(3+)离子具有S = 7/2的纯自旋矩,其数量级在Q =(001)的简单AFM结构中。我们在M(B)中通过实验观察到分别沿[100]和[110]方向施加的场的连续自旋跃迁过渡和畴效应。我们为自由能应用了均值场模型来描述我们的数据,并将其与伊辛链模型结合起来以解决领域效应。我们的计算很好地再现了实验数据。此外,我们进行了x射线磁散射和x射线圆二色性测量,证实了AFM传播矢量为Q =(001),并表明铑原子上没有极化。

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  • 来源
    《Physical review. B, Condensed Matter And Materals Physics》 |2017年第13期|134403.1-134403.13|共13页
  • 作者单位

    Physikalisches Institut, Goethe-Universitat Frankfurt/M, 60438 Frankfurt/M, Germany;

    Fachbereich Mathematik, Technische Universitdt Darmstadt, 64289 Darmstadt, Germany;

    European Synchrotron Radiation Facility, 71 Avenue des Martyrs, 38043 Grenoble, France;

    European Synchrotron Radiation Facility, 71 Avenue des Martyrs, 38043 Grenoble, France;

    Physikalisches Institut, Goethe-Universitat Frankfurt/M, 60438 Frankfurt/M, Germany;

    Max Planck Institute for Chemical Physics of Solids, 01187 Dresden, Germany;

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