无自旋劈裂带的自旋劈裂器:一种可重构的交替磁纹理
Spin Splitter without Spin-Split Bands: A Reconfigurable Altermagnetic Texture
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中文总结 AI 辅助
该研究提出受挫蜂窝状磁体的非共面对反螺旋基态可实现无自旋劈裂带的自旋劈裂器,通过对称元素调控实现电荷霍尔零值,且可重构极化轴,在无自旋轨道耦合时具特定自旋霍尔电导。
中文摘要 AI 辅助
交替磁自旋劈裂效应可将电场转化为横向纯自旋电流,既无净磁化也无电荷霍尔对应物。在已有的材料中,该功能与晶体固定的自旋劈裂带绑定,后者将极化轴锁定在晶格上。我们发现,受挫蜂窝状磁体的非共面对反螺旋基态通过Q锁定螺旋度镜像g实现交替磁操作,该镜像选择自旋电流的极化并禁止垂直极化;反平移Θ则禁止偶宇称自旋劈裂。因此,能带劈裂与自旋劈裂器响应依赖于不同的对称元素,任一元素单独作用都会使电荷霍尔效应归零——这是其他无自旋轨道非共线路径所不具备的冗余性,仅当两个元素都被移除时才会出现电荷霍尔效应。空穴掺杂后可实现“无自旋劈裂带的自旋劈裂器”,其费米能级处对称性允许的奇宇称残余小于 hopping t的2×10⁻⁷,在无自旋轨道耦合时σ_H^(s_y)=0.082 e²/h,且电荷霍尔响应为零。在可编程光子和电路晶格可实现的32位元胞中,选择三个简并Q取向之一可使极化轴以固定大小和电荷霍尔零值精确旋转120°步长,选择规则保持不变。
英文摘要
The altermagnetic spin-splitter effect converts an electric field into a transverse pure spin current, with no net magnetization and no charge-Hall counterpart. In established materials this function is tied to crystal-fixed spin-split bands that lock the polarization axis to the lattice. We show that the noncoplanar counter-spiral ground state of a frustrated honeycomb magnet instead carries the altermagnetic operation through a $\mathbf Q$-locked helicity mirror $g$. The mirror selects the spin-current polarization and forbids the perpendicular one, while an antitranslation $Θ$ forbids even-parity spin splitting. Band splitting and spin-splitter response therefore rest on different symmetry elements. Either element alone enforces the charge-Hall zero---a redundancy absent from other spin--orbit-free noncollinear routes---and a charge Hall appears only when both elements are removed. Hole doping then realizes a \emph{spin splitter without spin-split bands}---the symmetry-allowed odd-parity residual below $2\times10^{-7}$ of the hopping $t$ at the Fermi level---with $σ_H^{(s_y)}=0.082\,e^2/h$ without spin--orbit coupling and with zero charge Hall response. Selecting among the three degenerate $\mathbf{Q}$ orientations rotates the polarization axis in exact $120^\circ$ steps at fixed magnitude and charge-Hall zero; the selection rules persist in a $32$-site cell accessible to programmable photonic and circuit lattices.