Shift spin photocurrents in two-dimensional systems
Hsiu-Chuan Hsu, Tsung-Wei Chen

TL;DR
This paper theoretically investigates how circularly polarized light induces nonlinear spin photocurrents in two-dimensional systems, revealing symmetry-dependent behaviors and conditions for their generation, with potential implications for spintronics.
Contribution
It identifies the conditions under which shift spin photocurrents occur in 2D systems, including symmetry considerations and effects of Zeeman coupling, which were not previously detailed.
Findings
Shift spin photocurrents are supported in specific 2D systems like Rashba-Dresselhaus and Dirac surface states.
Mirror symmetry dictates the orientation of spin polarization and photocurrent direction.
Zeeman coupling induces a peak in shift spin conductivity at a specific optical frequency.
Abstract
The generation of nonlinear spin photocurrents by circularly polarized light in two-dimensional systems is theoretically investigated by calculating the shift spin conductivities. In time-reversal symmetric systems, shift spin photocurrent can be generated under the irradiation of circularly polarized light , while the shift charge photoccurrent is forbidden by symmetry. We show that the -cubic Rashba-Dresselhaus system, the -cubic wurtzite system and Dirac surface states can support the shift spin photocurrent. By symmetry analysis, it is found that in the Rashba type spin-orbit coupled systems, mirror symmetry requires that the spin polarization and the moving direction of the spin photocurrent be parallel, which we name longitudinal shift spin photocurrent. The Dirac surface states with warping term exhibit mirror symmetry, similar to the Rashba type system, and support…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsQuantum chaos and dynamical systems · Theoretical and Computational Physics
