Chirality as generalized spin–orbit interaction in spintronics - presented by Pr Tao Yu

Chirality as generalized spin–orbit interaction in spintronics

Pr Tao Yu

Pr Tao Yu

Associated Physics Reports article

T. Yu et al. (2023) Chirality as generalized spin–orbit interaction in spintronics. Physics Reports
Article of record
Chirality as generalized spin–orbit interaction in spintronics
Pr Tao Yu
Tao Yu
Huazhong University of Science and Technology

Chirality or handedness distinguishes an object from its mirror images, such as the spread thumb, index finger, and middle finger of the right and left hand. In mathematics, it is described by the outer product of three vectors that obey a right-hand vs. lefthand rule. The chirality of ground state magnetic textures defined by the vectors of magnetization, its gradient, and an electric field from broken inversion symmetry can be fixed by a strong relativistic spin–orbit interaction. In this presentation, I focus on the chirality observed in the excited states of the magnetic order, dielectrics, and conductors that hold transverse spins when they are evanescent. Even without any relativistic effect, the transverse spin of the evanescent waves is locked to the momentum and the surface normal of their propagation plane. This chirality thereby acts as a generalized spin–orbit interaction, which leads to the discovery of various chiral interactions between magnetic, phononic, electronic, photonic, and plasmonic excitations in spintronics that mediate the excitation of quasiparticles into a single direction, leading to phenomena such as chiral spin and phonon pumping, chiral spin Seebeck, spin skin, magnonic trap, magnon Doppler, chiral magnon damping, and spin diode effects. Intriguing analogies with electric counterparts in the nano-optics and plasmonics exist.

References
  • 1.
    T. Yu et al. (2023) Chirality as generalized spin–orbit interaction in spintronics. Physics Reports
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T. Yu (2024, November 15), Chirality as generalized spin–orbit interaction in spintronics
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