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Element sensitive reconstruction of nanostructured surfaces with finite elements and grazing incidence soft X-ray fluorescence

机译:有限元纳米结构表面的元素敏感重建   元素和掠入射软X射线荧光

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摘要

The geometry of a Si$_3$N$_4$ lamellar grating was investigatedexperimentally with reference-free grazing-incidence X-ray fluorescenceanalysis. While simple layered systems are usually treated with the matrixformalism to determine the X-ray standing wave field, this approach fails forlaterally structured surfaces. Maxwell solvers based on finite elements areoften used to model electrical field strengths for any 2D or 3D structures inthe optical spectral range. We show that this approach can also be applied inthe field of X-rays. The electrical field distribution obtained with theMaxwell solver can subsequently be used to calculate the fluorescenceintensities in full analogy to the X-ray standing wave field obtained by thematrix formalism. Only the effective 1D integration for the layer system has tobe replaced by a 2D integration of the finite elements, taking into account thelocal excitation conditions. We will show that this approach is capable ofreconstructing the geometric line shape of a structured surface with highelemental sensitivity. This combination of GIXRF and finite-element simulationspaves the way for a versatile characterization of nanoscale-structuredsurfaces.
机译:通过无参掠入射X射线荧光分析实验研究了Si $ _3 $ N $ _4 $层状光栅的几何形状。虽然通常使用矩阵形式主义来处理简单的分层系统以确定X射线驻波场,但这种方法无法使侧面结构化的表面失效。基于有限元的麦克斯韦求解器通常用于对光谱范围内任何2D或3D结构的电场强度建模。我们证明了这种方法也可以应用于X射线领域。用Maxwell求解器获得的电场分布随后可用于完全类似于由矩阵形式学获得的X射线驻波场来计算荧光强度。考虑到局部激发条件,只需用有限元的2D积分代替层系统的有效1D积分。我们将证明这种方法能够以高元素灵敏度重建结构化表面的几何线形。 GIXRF和有限元模拟的这种结合为纳米级结构化表面的通用表征铺平了道路。

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