用于强耦合的量子等离子体学:电子溢出的作用

Ida Juliane Bundgaard, Christian Nicolaisen Hansen, P. Elli Stamatopoulou, and Christos Tserkezis
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引用次数: 0

摘要

非室性对金属光学响应的影响是纳米尺度物理学,尤其是量子等离子体学研究的前沿领域。在碱金属中,非位性主要表现为金属边界的电子密度溢出和表面驱动的朗道阻尼。要准确描述等离子模式,就必须在材料的理论建模中考虑到这些效应。在处理质子和激子之间的强相互作用时,由此产生的模态频率偏移和拓宽变得尤为重要,因为在这种情况下会出现混合模态,它们受到影响的方式可以反映耦合强度的变化。通过应用费伯曼参数所体现的表面响应形式主义,这两种非局部现象都可以纳入经典的局部理论。在此,我们在米氏理论中实施了局部表面响应修正,以研究核壳构型的球形等离子-激子复合材料的光学响应。我们研究了钠这种以溢出为主的侏罗纪金属,预计非局部校正会导致耦合强度发生可观察到的变化,表现为模式分裂宽度的改变。我们的研究表明,与预期相反,非局部性对反交叉的影响微乎其微,从而验证了强耦合光子学中局部响应近似的准确性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantum-informed plasmonics for strong coupling: the role of electron spill-out
The effect of nonlocality on the optical response of metals lies at the forefront of research in nanoscale physics and, in particular, quantum plasmonics. In alkali metals, nonlocality manifests predominantly as electron density spill-out at the metal boundary, and as surface-enabled Landau damping. For an accurate description of plasmonic modes, these effects need be taken into account in the theoretical modeling of the material. The resulting modal frequency shifts and broadening become particularly relevant when dealing with the strong interaction between plasmons and excitons, where hybrid modes emerge and the way they are affected can reflect modifications of the coupling strength. Both nonlocal phenomena can be incorporated in the classical local theory by applying a surface-response formalism embodied by the Feibelman parameters. Here, we implement local surface-response corrections in Mie theory to study the optical response of spherical plasmonic–excitonic composites in core–shell configurations. We investigate sodium, a jellium metal dominated by spill-out, for which it has been anticipated that nonlocal corrections should lead to an observable change in the coupling strength, appearing as a modification of the width of the mode splitting. We show that, contrary to expectations, the influence of nonlocality on the anticrossing is minimal, thus validating the accuracy of the local response approximation in strong-coupling photonics.
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