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Jones-matrix analysis with Pauli matrices: application to ellipsometry

机译:Pauli矩阵的Jones矩阵分析:在椭圆仪中的应用

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The coherency matrix formalism based on Pauli matrices is applied to analyze a general ellipsometer that is described by Jones matrices. Here the Jones matrices are represented as sums of appropriate coefficients times the Pauli matrices and the identity matrix, and intensities are represented as traces of coherency matrices. This approach allows us not only to treat partial polarizations explicitly but also to take advantage of various identities to reduce to algebra the operations necessary for system analysis. A general expression is obtained for the intensity transmitted through a polarizer-sample-compensator-analyzer (PSCA) ellipsometer. This general expression is applied to an ideal PSCA ellipsometer, and then the results are reduced to describe several simpler but commonly used configurations. The results provide insight regarding general capabilities and limitations and allow us to compare different ellipsometer systems directly. Finally, this expression is extended to include artifacts, the explicit representation of which allows a complete determination of their defects.
机译:基于Pauli矩阵的相干矩阵形式主义被用于分析由Jones矩阵描述的通用椭圆仪。在这里,琼斯矩阵表示为适当系数乘以泡利矩阵和单位矩阵的总和,而强度表示为相干矩阵的迹线。这种方法不仅使我们可以明确地处理部分极化,而且可以利用各种身份减少代数系统分析所需的运算。获得通过偏振器-样品-补偿器-分析仪(PSCA)椭圆仪传输的强度的一般表达式。该通用表达式应用于理想的PSCA椭圆仪,然后减少结果以描述几种更简单但常用的配置。结果提供了有关一般功能和局限性的见解,使我们可以直接比较不同的椭圆仪系统。最终,该表达式被扩展为包括工件,工件的明确表示允许完全确定其缺陷。

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