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Application of the arbitrary decomposition to finite spot size Mueller matrix measurements

机译:任意分解在有限斑点尺寸Mueller矩阵测量中的应用

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Finite spot size Mueller matrix polarimetric measurements whereby the light spot impinges on two different areas of the sample, e.g., a grating and a substrate, are relatively frequently met in practice. It has been shown that if the Mueller matrix of one of the areas (the substrate) is known from an additional measurement then the Mueller matrix of the remaining medium (the grating) can be obtained from the (substrate-grating) overall response by the polarimetric subtraction method. We show that, provided a specific condition is fulfilled, the individual polarimetric responses of the two areas can be retrieved from the finite spot size measurement by using a special form of the arbitrary decomposition even if none of the individual responses is known a priori. The decomposition method is illustrated on a microelectronics grating structure and its accuracy, as well as limits of applicability, is discussed.
机译:在实践中,相对频繁地遇到有限光斑尺寸的Mueller矩阵极化测量,从而使光斑撞击到样品的两个不同区域,例如光栅和基板。已经表明,如果通过额外的测量已知一个区域(基板)的穆勒矩阵,则可以通过(基板光栅)的整体响应,通过以下方法获得剩余介质(光栅)的穆勒矩阵:极化减法。我们表明,只要满足特定条件,就可以通过使用特殊形式的任意分解,从有限光斑尺寸测量中检索出两个区域的各个极化响应,即使这些响应中没有一个是先验的。阐述了在微电子光栅结构上的分解方法,并讨论了其准确性以及适用范围。

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