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    Observation of Vectorial Phase Singularities at Zero-Eigenvalue Exceptional Points

    Zijin Yang1,2,*, Haoye Qin1,*, Xinyue Gao1,*, Heng Wei3, Fulong Shi3, Xinyang Mu1, Jiaxin Chen1, Chengzhi Zhang1, Huibin Yang1 et al.

    Yuzhi Shi4, Bo Li1,5, Cheng-Wei Qiu3, and Qinghua Song1,5,†

    • *These authors contributed equally to this work.
    • †Contact author: song.qinghua@sz.tsinghua.edu.cn

    Phys. Rev. Lett. 137, 136601 – Published 21 September, 2026

    DOI: https://doi.org/10.1103/djw2-myk2

    Abstract

    Exceptional points in non-Hermitian photonics provide singular responses for topological light-field control. Yet, converting such singular responses into coupled control over multiple optical degrees of freedom remains a central challenge. Here, based on a plasmonic non-Hermitian metasurface described by a reflection Jones matrix, we theoretically and experimentally reveal the parameter-space topology associated with zero-eigenvalue exceptional points. In this regime, zero-eigenvalue degeneracy preserves the singular topological features of non-Hermitian systems while elevating controllability from scalar phase modulation to coupled control of both phase and polarization, manifested as vectorial phase singularities. As a proof of concept, we implemented precise local structural tuning in a plasmonic non-Hermitian metasurface to achieve simultaneous alignment of reflection-coefficient zeros across multiple polarization channels and observed the radial collapse of scaled eigenstates on the Bloch sphere. Based on such vectorial phase singularities, we experimentally synthesized polarization-phase composite vortices, opening new avenues for high-dimensional light-field manipulation, vector holography, and topological photonic device design.

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