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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Formulation for Propagation Factor Extractions in Thru-Reflect-Line/Line-Reflect-Line Calibrations and Related Applications
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Formulation for Propagation Factor Extractions in Thru-Reflect-Line/Line-Reflect-Line Calibrations and Related Applications

机译:通过反射线/反射线校准中的传播因子提取配方及相关应用

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摘要

This study reformulated the eigenvalue problems associated with the thru-reflect-line (TRL)/line-reflect-line (LRL) calibration and other related applications without presuming that the line standards or test lines are reciprocal or symmetrical and that they have identical transitions explicitly defined by fixed physical reference planes. The new formulation, therefore, can identify the components of the eigenvalues by using an atypical diagonalization model and explain why the propagation constant extracted from uncalibrated scattering parameters is always accompanied with unwanted ripples; furthermore, this formulation can evaluate the consistency of transitions by regrouping the originally measured calibrated scattering parameters. To enhance numerical stability and avoid the problem of the square-root choice during eigenvalue calculation, the eigenvalues were first transformed into a pair of intermediate eigenvalues that were true reciprocals of each other and could be continuously calculated. The true eigenvalues were then recovered from the transformed eigenvalues. The formulation and experimental data show that the measurement planes cannot be accurately determined if the transitions of the test lines are inconsistent; moreover, the calculated eigenvalues are not equal to the propagation factors of the test lines if the left and right transition discrepancies cannot be completely cancelled out.
机译:这项研究重新设计了与直通反射线(TRL)/直通反射线(LRL)校准和其他相关应用程序相关的特征值问题,而无需假定线标准或测试线是对等或对称的,并且它们具有相同的过渡由固定的物理参考平面明确定义。因此,新公式可以通过使用非典型对角化模型来识别特征值的组成部分,并解释为什么从未校准散射参数中提取的传播常数总是伴随着不希望有的波动;此外,该配方可以通过重新组合最初测量的校准散射参数来评估过渡的一致性。为了增强数值稳定性并避免在特征值计算过程中出现平方根选择问题,首先将特征值转换为一对中间特征值,它们互为真倒数,并且可以连续计算。然后从变换后的特征值中恢复出真实的特征值。公式和实验数据表明,如果测试线的过渡不一致,则无法准确确定测量平面;此外,如果不能完全消除左右过渡差异,则计算出的特征值不等于测试线的传播因子。

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