Zhuocheng Lu

Zhuang Qian

Zhichao Guo

Likun Shi

Shi Liu

Hua Wang

Kai Chang

We present a unified microscopic theory of nonlinear photon-drag currents, formulated within a geometric-loop framework that provides both transparent quantum-geometric interpretation and numerical tractability. In this picture, the photon-drag shift current corresponds to the dipole moment of the geometric loop, while the photon-drag injection current arises from the same loop weighted by a band velocity difference. We apply the theory to an exact continuum model of twisted bilayer graphene (TBG) with ab initio accuracy. Remarkably, an in-plane wavevector only a few times larger than that of free-space photons already produces sizable photon-drag currents in centrosymmetric TBG, comparable to photogalvanic responses in typical noncentrosymmetric two-dimensional materials. These currents are broadly tunable by twist angle, photon wavevector, and light polarization. Our results establish a quantum geometric framework for nonlinear photon-drag phenomena and highlight moiré bilayers as promising platforms for large, highly tunable optoelectronic responses.

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