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DOI 10.1038/s41467-026-77907-0

Медицинская библиотека · Nature communications · 2026

Robust valley-polarized excitonic Mott states and doublons enabled by stacking-controlled moiré geometry.

Chu Hao-Tien, Chiu Shou-Chien, Yeh Meng-Che, Hsieh Yu-Wei, Su Jia-Sian, Zhang Xiao-Wei, Zeng Jie-Yong, Huang Po-Chun, Chang Si-Jie, Watanabe Kenji, Taniguchi Takashi, Ou Yunbo, Tongay Seth Ariel, Cao Ting, Yong Chaw-Keong

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Аннотация

Atomically-thin moiré superlattices offer a platform for interacting bosons, where strong onsite repulsion U xx suppresses double occupancy and supports excitonic Mott states at unit filling. However, moiré confinement also enhances phonon- and disorder-assisted relaxation, challenging the robustness of these correlated states under dissipation. Here we show that stronger intersite exciton repulsion V xx stabilizes these states. In H-stacked WSe2/WS2, moiré confinement endows interlayer excitons with an out-of-plane dipole and in-plane quadrupolar character. Helicity-resolved transient photoluminescence, supported by first-principles-informed modeling, reveals that this quadrupolar geometry increases V xx at unit filling by at least a factor of two relative to the dipolar R-stacked excitons. Despite slightly reduced U xx , the enhanced V xx yields a valley-polarized excitonic Mott state at unit filling that persists for ~12 ns-more than twice as long as in R-stacks-and remains robust up to ~50 K. Beyond unit filling, this geometry supports valley-polarized doublons with fourfold longer lifetimes than in R-stacks. These results establish moiré-geometric control of intersite interactions as a route to stabilizing excitonic Mott states and doublons against dissipation.

Для цитирования: Chu Hao-Tien, Chiu Shou-Chien, Yeh Meng-Che, Hsieh Yu-Wei, Su Jia-Sian, Zhang Xiao-Wei, Zeng Jie-Yong, Huang Po-Chun, Chang Si-Jie, Watanabe Kenji, Taniguchi Takashi, Ou Yunbo, Tongay Seth Ariel, Cao Ting, Yong Chaw-Keong. Robust valley-polarized excitonic Mott states and doublons enabled by stacking-controlled moiré geometry.. Nature communications. 2026. DOI: 10.1038/s41467-026-77907-0.
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