论文标题

J = 3/2超导体的自旋敏感性

Spin Susceptibility of a J=3/2 Superconductor

论文作者

Kim, Dakyeong, Sato, Takumi, Kobayashi, Shingo, Asano, Yasuhiro

论文摘要

我们讨论了超导体的自旋敏感性,其中库珀对由两个具有角动量j = 3/2的电子组成,这是由于强旋转轨道相互作用而引起的。在对Zeeman场的线性响应中,在分析中,对伪六五线体状态进行分析计算易感性。 $ a_ {1g} $对称状态的敏感性在真实空间中是各向同性的。对于$ e_g $和$ t_ {2g} $对称案例,结果敏感地取决于订单参数的选择。对于$ t_ {2g} $对称状态的敏感性是各向同性的,而对于$ e_ {g} $对称状态,它变为各向异性。我们还发现,在$ t_ {2g} $中,易感性张量具有偏置元素。

We discuss the spin susceptibility of superconductors in which a Cooper pair consists of two electrons having the angular momentum J=3/2 due to strong spin-orbit interactions. The susceptibility is calculated analytically for pseudospin quintet states in a cubic superconductor within the linear response to a Zeeman field. The susceptibility for $A_{1g}$ symmetry states is isotropic in real space. For $E_g$ and $T_{2g}$ symmetry cases, the results depend sensitively on choices of order parameter. The susceptibility is isotropic for a $T_{2g}$ symmetry state, whereas it becomes anisotropic for an $E_{g} $ symmetry state. We also find in a $T_{2g}$ state that the susceptibility tensor has off-diagonal elements.

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