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Determining Temperature Dependence of Dielectric Response by Temperature Normalization Method

机译:用温度归一法确定介电响应的温度依赖性

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Temperature is a significant external influence of dielectric response which almost always influence the characteristic relaxation frequency. These different effects can be most easily be revealed by the temperature normalization method of plotting the data from different temperatures. This method consists in shifting the dielectric response measured at different temperature into coincidence, by which the 'master curve' is determined. The physical significance of temperature normalization method is to describe the relationship between the temperature and spectral shape function of dielectric response (the spectral shape function describes the relationship between dimensionless frequency and dimensionless susceptibility, which directly relates to the micro-structure of dielectric). In order to obtain the correct master curve, the temperature normalization method should be carried out in log-log plot by shifting the real and imaginary components of dielectric response simultaneously. Logarithmic axes are used because translations along them are the same as changing the frequency and amplitude by a multiplicative factor, i.e. the frequency and amplitude become scaled. The locus of the reference point in the translation process should also be recorded in detail, because it defines the relationship between inverse characteristic (relaxation) frequency and inverse amplitude as a function of temperature, which becomes a hidden variable. In this paper, the master curves of dielectric response of HTV silicone rubber is constructed to explain and to demonstrate the relevant issues in the application of the temperature normalization method in the analysis of dielectric response.
机译:温度是介电响应的重要外部影响,几乎总是影响特性弛豫频率。这些不同的影响很容易通过绘制不同温度数据的温度归一化方法来揭示。该方法包括将在不同温度下测得的介电响应转换为一致,从而确定“主曲线”。温度归一化方法的物理意义是描述温度与介电响应的频谱形状函数之间的关系(频谱形状函数描述了无量纲频率与无量纲磁化率之间的关系,其直接关系到电介质的微观结构)。为了获得正确的主曲线,应该通过同时移动介电响应的实部和虚部来在对数-对数图中执行温度归一化方法。使用对数轴是因为沿对数轴的平移与通过倍增因子来改变频率和幅度相同,即频率和幅度被缩放。还应详细记录平移过程中参考点的轨迹,因为它定义了反特性(松弛)频率和反振幅之间的关系,该关系是温度的函数,而温度则成为一个隐藏变量。本文构建了HTV硅橡胶的介电响应主曲线,以解释和证明温度归一化方法在介电响应分析中的应用中的相关问题。

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