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October 17, 2025Physical Review Letters3 citationsOpen Access

Topologically Tunable Polaritons Based on a Two-Dimensional Crystal in a Photonic Lattice

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LLLukas LacknerOEO. A. EgorovAEAnthony Ernzerhof

Key Points

  • A topological mode is spectrally tunable over 80 meV in a novel optical cavity, showcasing significant potential for light manipulation.
  • The study employs the Su-Schrieffer-Heeger lattice Hamiltonian to demonstrate topological effects influenced by Zak phases.
  • Transformation of the SSH lattice into a Stark ladder tailors the system's symmetry and coupling characteristics, enhancing versatility.
  • Findings pave the way for enhanced control of light propagation in nonlinear chips, promising applications in advanced photonic technologies.

Abstract

Structured optical cavities have advanced as a powerful test bed to study lattice Hamiltonians in general, and topological phenomena in particular. The tuning of topological modes, enabled via substantial modifications of emulated lattice potentials, has remained out of experimental reach due to the commonly utilized monolithic cavity samples. Here, we study the Su-Schrieffer-Heeger (SSH) lattice Hamiltonian, which we emulate in a widely tunable open optical cavity strongly coupled to excitons in an integrated WS2 monolayer. The potential landscape comprises a topological domain boundary hosting a topological, exponentially localized mode at the interface between two lattices characterized by different Zak phases. The mode is spectrally tunable over 80 meV. Moreover, we use the unique tilt tunability of our implementation to transform the SSH lattice into a Stark ladder. This transformation couples the topologically protected defect mode to propagating lattice modes and effectively changes the symmetry of the system. Furthermore, it allows us to directly quantify the Zak-phase difference ΔZak=(1.07±0.11)π between the two topological phases. Our Letter constitutes an important step toward tuning topological lattices to control and guide light on nonlinear chips.

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Cite This Study

Lackner et al. (2025) studied this question.

synapsesocial.com/papers/68f19f1ade32064e504dd82ahttps://doi.org/10.1103/qphl-qd37
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