放射等离子体:设计空气和吸收介质中的等离子体毫粒子,用于天线通信和人体体内应用。

R. M. Abraham-Ekeroth
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引用次数: 0

摘要

表面等离子体具有MHz-GHz的能量是通过使用由在射频范围内表现得像金属的超材料制成的毫粒子来预测的。在这项工作中,所谓的放射等离子体被用来设计嵌入不同现实介质中的具有可调谐吸收或散射特性的散射体。通过几个简单的例子证明了基于等离子激元激发的高质量散射/吸收,有助于构建比传统天线性能更好的天线。在生理盐水溶液或生物组织等吸收介质中嵌入的系统也被认为可以改善生物医学应用,并有助于身体组织中的实时体内监测工具。在这方面,任何可能的实现都是通过计算全热模拟的射频加热来批评的。作为放射性等离子体系统提供的多功能性的证明,等离子体“杂交”用于将近场增强到前所未有的值或调谐光学光谱中的共振,从而最大限度地减少加热效应。最后,通过一个假设的例子说明了人体组织中可监测的药物递送。这项研究对宏观尺度等离子体的概念具有重要意义。由于考虑了具有元素几何形状的块状材料,最近发展的由复杂结构实现的“欺骗”等离子体激元的概念在放射等离子体学中得到了简化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Radioplasmonics: design of plasmonic milli-particles in air and absorbing media for antenna communication and human-body in-vivo applications.
Surface plasmons with MHz-GHz energies are predicted by using milliparticles made of metamaterials that behave like metals in the radiofrequency range. In this work, the so-called Radioplasmonics is exploited to design scatterers embedded in different realistic media with tunable absorption or scattering properties. High-quality scattering/absorption based on plasmon excitation is demonstrated through a few simple examples, useful to build antennas with better performance than conventional ones. Systems embedded in absorbing media as saline solutions or biological tissues are also considered to improve biomedical applications and contribute with real-time, in-vivo monitoring tools in body tissues. In this regard, any possible implementation is criticized by calculating the radiofrequency heating with full thermal simulations. As proof of the versatility offered by radioplasmonic systems, plasmon “hybridization” is used to enhance near-fields to unprecedented values or to tune resonances as in optical spectra, minimizing the heating effects. Finally, a monitorable drug-delivery in human tissue is illustrated with a hypothetical example. This study has remarkable consequences on the conception of plasmonics at macroscales. The recently-developed concept of “spoof” plasmons achieved by complicated structures is simplified in Radioplasmonics since bulk materials with elemental geometries are considered.
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