论文标题
金属/绝缘体/金属纳米腔中的Epsilon-Near-Near-Zero共振隧道模式的半古典视图
A Semi-Classical View on Epsilon-Near-Zero Resonant Tunneling Modes in Metal/Insulator/Metal Nanocavities
论文作者
论文摘要
金属/绝缘子/金属纳米腔(MIMS)是用于纳米光限制和波导的高度用途系统,其光学特性主要用表面等离子体的偏振子来解释。尽管经典的电磁理论准确地描述了它们的行为,但通常缺乏物理见解,使与这些结构的光相互作用的某些基本方面未经探索。在这项工作中,我们将MIM腔的量子机械描述阐述为双屏障量子。我们将金属折射率的假想部分的平方识别为光电位,并发现如果比率N/\ k {appa}超过一定极限,则发现MIM空腔共振被抑制,这表明低N和High \ K {AppA}需要强烈和锋利的空腔共振。有趣的是,腔模式抑制的光谱区域对应于金属的带间跃迁,其中光学过程本质上是非富列的。量子处理可以描述光子的隧道效应,并揭示MIM腔谐振可以通过通过金属照明通过谐振隧穿而激发,而无需动量匹配技术,例如棱镜或光栅耦合器。通过将这种分析与实验MIM结构上的光谱椭圆法相结合,并通过开发MIM的简单谐波振荡器模型来计算其有效介电常数,我们表明,腔本征素模量与有效介电的低损坏零一致。
Metal/Insulator/Metal nanocavities (MIMs) are highly versatile systems for nanometric light confinement and waveguiding, and their optical properties are mostly interpreted in terms of surface plasmon polaritons. Although classic electromagnetic theory accurately describes their behavior, it often lacks physical insight, letting some fundamental aspects of light interaction with these structures unexplored. In this work, we elaborate a quantum mechanical description of the MIM cavity as a double barrier quantum well. We identify the square of the imaginary part of the refractive index of the metal as the optical potential, and find that MIM cavity resonances are suppressed if the ratio n/\k{appa} exceeds a certain limit, which shows that low n and high \k{appa} are desired for strong and sharp cavity resonances. Interestingly, the spectral regions of cavity mode suppression correspond to the interband transitions of the metals, where the optical processes are intrinsically non-Hermitian. The quantum treatment allows to describe the tunnel effect for photons, and reveals that the MIM cavity resonances can be excited by resonant tunneling via illumination through the metal, without the need of momentum matching techniques such as prisms or grating couplers. By combining this analysis with spectroscopic ellipsometry on experimental MIM structures, and by developing a simple harmonic oscillator model of the MIM for the calculation of its effective permittivity, we show that the cavity eigenmodes coincide with low-loss zeros of the effective permittivity.