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The Signs of the Imaginary Parts of the Effective Permittivity and Permeability inMetamaterials

机译:虚部的虚部的虚部的迹象和渗透性的不足

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Materials that exhibit negative, real parts of the-permittivity, permeability, and index of refraction have received much attention recently. Generally composed of periodic arrangements of elements with complex shapes these media, referred to as metamaterials, can be made to exhibit various exotic behaviors. In addition, because the frequency response of, these media often scales linearly with the dimensions of the building elements, their effective parameters (e.g., permittivity, permeability, and index of refraction) can be tailored at different frequencies. However, it is often the case that exact analytical expressions describing the effective parameters cannot be formulated analytically due to the complexity- of the particles involved (for example, in the case of split rings resonators (SRRs) or split wires). As a result the effective parameters of these media, such as the permittivity (ε), Permeability (μ), index of refraction (n), and impedance (z ) have often been determined using a technique referred to as the homogenization or retrieval technique [1]. In this technique the effective parameters of the medium are calculated from the numerically simulated or experimentally measured scattering parameters (S-parameters).
机译:表现出负数,渗透率,渗透率和折射率指数的材料最近得到了很多关注。通常由具有复杂形状的元素的周期性布置,这些媒体称为超材料,可以表现出各种异国情调的行为。另外,由于频率响应,这些介质通常与建筑元件的尺寸线性地缩放,所以它们的有效参数(例如,介电常数,渗透率和折射率)可以在不同的频率下定制。然而,通常情况下,由于所涉及的颗粒的复杂性(例如,在分开环谐振器(SRRS)或分割线)的复杂性(例如,在分割环谐振器(SRRS)或分割线)的复杂性而不是分析地制定了描述有效参数的精确分析表达。结果,这些介质的有效参数,例如介电常数(ε),渗透率(μ),折射率(n)和阻抗(z)通常使用称为均质化或检索技术来确定[1]。在该技术中,介质的有效参数由数值模拟或实验测量的散射参数(S参数)计算。

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