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A 5 GHz Resonant Cavity for Complex Permittivity Measurements: Design, Test Performances and Application

机译:用于复杂介电常数测量的5 GHz谐振腔:设计,测试表演和应用

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The theoretical treatment of a cavity resonator consists of solving the Maxwell equations in that cavity, respecting the boundary conditions. The resonance frequencies appear as conditions in the solutions of the differential equation involved and are not significantly affected by the fact that the cavity walls have a finite conductivity. Solutions for rectangular cavities and for the lowest resonant mode, where the probability of mistaking one mode from another is slight, are readily obtained. The measurement of the complex permittivity, ε~* = ε′-iε″, can be made using the small perturbation theory. In this method, the resonance peak frequency and the quality factor of the cavity, with and without a sample, can be used to obtain the complex dielectric permittivity of the material. We measure the shift in the resonant frequency of the cavity, Δf, caused by the insertion of the sample, which can be related to the real part of the complex permitivitty, ε′, while the change in the inverse of the quality factor of the cavity, Δ(1/Q), gives the imaginary part, ε″. In this work we report the construction details, the performance tests of the cavity to confirm the possibility of the use of the small perturbation theory, and the application of the technique to measure the complex permittivity of a reinforced plastic.
机译:腔谐振器的理论处理包括求解该腔中的麦克斯韦方程,致界条件。谐振频率在所涉及的微分方程的解的条件下出现,并且不会显着影响腔壁具有有限电导率的事实。矩形腔的溶液和最低谐振模式,易于获得从另一模式误读一个模式的概率。可以使用小的扰动理论来测量复杂介电常数,ε〜* =ε'-i∈“。在该方法中,可用于获得材料的复杂峰值频率和腔体的质量因数,以获得材料的复杂介电常数。我们测量由插入样品引起的腔体,Δf的谐振频率的偏移,这可以与复杂混合性,ε'的真实部分有关,而逆的质量因子的变化腔,δ(1 / Q),给出了虚部,ε“。在这项工作中,我们报告了施工细节,腔的性能测试,以确认使用小扰动理论的可能性,以及该技术的应用测量加强塑料的复杂介电常数。

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