断层摄影术
贝叶斯优化
平滑的
计算机科学
算法
高斯过程
电子断层摄影术
断层重建
数学优化
航程(航空)
高斯分布
迭代重建
人工智能
数学
计算机视觉
材料科学
物理
光学
复合材料
扫描透射电子显微镜
电子显微镜
量子力学
作者
William Millsaps,Jonathan Schwartz,Zichao Wendy Di,Yi Jiang,Robert Hovden
标识
DOI:10.1093/micmic/ozad083
摘要
Abstract Modern electron tomography has progressed to higher resolution at lower doses by leveraging compressed sensing (CS) methods that minimize total variation (TV). However, these sparsity-emphasized reconstruction algorithms introduce tunable parameters that greatly influence the reconstruction quality. Here, Pareto front analysis shows that high-quality tomograms are reproducibly achieved when TV minimization is heavily weighted. However, in excess, CS tomography creates overly smoothed three-dimensional (3D) reconstructions. Adding momentum to the gradient descent during reconstruction reduces the risk of over-smoothing and better ensures that CS is well behaved. For simulated data, the tedious process of tomography parameter selection is efficiently solved using Bayesian optimization with Gaussian processes. In combination, Bayesian optimization with momentum-based CS greatly reduces the required compute time—an 80% reduction was observed for the 3D reconstruction of SrTiO3 nanocubes. Automated parameter selection is necessary for large-scale tomographic simulations that enable the 3D characterization of a wider range of inorganic and biological materials.
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