探测器
曲面重建
光学
Tikhonov正则化
材料科学
迭代重建
正规化(语言学)
图像分辨率
物理
曲面(拓扑)
计算机科学
数学
计算机视觉
人工智能
反问题
几何学
数学分析
作者
Matteo Giardino,Devanarayanan Meena Narayana Menon,Davide Janner
出处
期刊:Ultramicroscopy
[Elsevier BV]
日期:2023-04-28
卷期号:250: 113746-113746
被引量:2
标识
DOI:10.1016/j.ultramic.2023.113746
摘要
In scanning electron microscopy (SEM), a four quadrants backscattered electron detector (FQBSD) provides signals that can be combined to obtain a tridimensional reconstruction of the surface. The main challenge of the reconstruction operation consists of integrating the gradient field obtained as the normalized signal difference from each pair of opposite quadrants. Owing to the presence of electronic noise that eventually turns into image noise, a least square integration approach has been widely adopted for surface reconstruction. In the present work, we demonstrate the possibility of adopting regularization techniques (Tichonov's and Dirichlet's) to the surface reconstruction from FQBSD images to reduce the distortions due to sensitivity variations amongst the detector quadrants or an imprecise alignment of the FQBSD with the gun axis. This allows for a substantial improvement in the 3D surface reconstruction quality in terms of resolution and reduction of artifacts. These procedures have been experimentally validated on AISI 316L stainless steel polished surfaces with hardness indentation and on laser-patterned aluminum and silicon samples showing promising results.
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