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首页> 外文期刊>Applied optics >Effects of nonlocal plasmons in gapped graphene micro-ribbon array and two-dimensional electron gas on near-field electromagnetic response in the deep subwavelength regime
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Effects of nonlocal plasmons in gapped graphene micro-ribbon array and two-dimensional electron gas on near-field electromagnetic response in the deep subwavelength regime

机译:缝隙石墨烯微带阵列和二维电子气中非局部等离子体对深亚波长条件下近场电磁响应的影响

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摘要

A self-consistent theory involving Maxwell's equations and a density-matrix linear-response theory is solved for an electromagnetically coupled doped graphene micro-ribbon array (GMRA) and a quantum well (QW) electron gas sitting at an interface between a half-space of air and another half-space of a doped semiconductor substrate, which supports a surface-plasmon mode in our system. The coupling between a spatially modulated total electromagnetic (EM) field and the electron dynamics in a Dirac-cone of a graphene ribbon, as well as the coupling of the far-field specular and near-field higher-order diffraction modes, are included in the derived electron optical-response function. Full analytical expressions are obtained with nonlocality for the optical-response functions of a two-dimensional electron gas and a graphene layer with an induced bandgap, and are employed in our numerical calculations beyond the long-wavelength limit (Drude model). Both the near-field transmissivity and reflectivity spectra, as well as their dependence on different configurations of our system and on the array period, ribbon width, graphene chemical potential of QW electron gas and bandgap in graphene, are studied. Moreover, the transmitted E-field intensity distribution is calculated to demonstrate its connection to the mixing of specular and diffraction modes of the total EM field. An externally tunable EM coupling among the surface, conventional electron-gas and massless graphene intraband plasmon excitations is discovered and explained. Furthermore, a comparison is made between the dependence of the graphene-plasmon energy on the ribbon's width and chemical potential in this paper and the recent experimental observation given by [Nat. Nanotechnol. 6, 630 - 634 (2011)] for a GMRA in the terahertz-frequency range.
机译:解决了电磁耦合的掺杂石墨烯微带阵列(GMRA)和量子阱(QW)电子气位于半空间之间的界面时涉及麦克斯韦方程和密度矩阵线性响应理论的自洽理论空气和掺杂半导体衬底的另一半空间,在我们的系统中支持表面等离子体激元模式。石墨烯带的狄拉克锥中的空间调制总电磁场(EM)与电子动力学之间的耦合以及远场镜面和近场高阶衍射模式的耦合包括在推导的电子光响应函数。对于二维电子气和具有感应带隙的石墨烯层的光学响应函数,获得了非局部的完整解析表达式,并将其用于超出长波长限制的数值计算中(Drude模型)。研究了近场透射率和反射率谱,以及它们对系统不同配置和阵列周期,色带宽度,QW电子气的石墨烯化学势和石墨烯中的带隙的依赖性。此外,计算出透射的电场强度分布以证明其与总EM场的镜面反射模式和衍射模式的混合有关。发现并解释了表面,常规电子气和无质量石墨烯带内等离激元激发之间的外部可调EM耦合。此外,在本文中,石墨烯-等离子体激元能量对碳带宽度和化学势的依赖性与[Nat.Natl.Acad.Sci.USA,1998,8,1897]给出的最近的实验观察结果进行了比较。纳米技术。 6,630-634(2011)]为太赫兹频率范围内的GMRA。

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