小角X射线散射
散射
分散性
小角度散射
材料科学
球体
纳米颗粒
表征(材料科学)
生物系统
粒子(生态学)
统计物理学
光学
物理
纳米技术
高分子化学
地质学
海洋学
生物
天文
作者
Rohan S. Adhikari,Sri Vishnuvardhan Reddy Akepati,Matthew R. Carbone,Asritha Polu,Hyeong Jin Kim,Yugang Zhang,Arthi Jayaraman
标识
DOI:10.1107/s1600576725005746
摘要
We use machine learning (ML) enhanced computational reverse engineering analysis of scattering experiments (CREASE) to interpret small-angle X-ray scattering (SAXS) data obtained from a system of nanoparticles without a priori knowledge of their exact shapes ( e.g. spheres or ellipsoids), sizes (0.5–50 nm) and distributions. The SAXS measurements yielded three categories of scattering profiles exhibiting `strong', `weak' and `no' features. Diminishing features ( e.g. broadening or disappearing peaks) in scattering profiles have always been attributed to the presence of significant dispersity in the system. Such featureless SAXS data are not suitable for traditional analysis using analytical models. If one were to fit a relevant analytical model ( e.g. the lmfit analytical model for polydisperse spheres) to these `weak' and `no' SAXS profiles from our nanoparticle systems, one would obtain non-unique interpretations of the data. Relying on electron microscopy to identify the distributions of nanoparticle shapes and sizes is also unfeasible, especially in high-throughput synthesis and characterization loops. In such situations, to identify the distributions of particle sizes and shapes that could be present in the sample, one must rely on methods like ML-CREASE to interpret the data quickly and output all relevant interpretations about the structure present in the system. The ML-CREASE optimization loop takes the experimental scattering profile as input and outputs multiple candidate solutions whose computed scattering profiles match the SAXS profile input. The ML-CREASE method outputs distributions of relevant structural features, such as the volume fraction of the nanoparticles in the system and the mean and standard deviation of the particle size and aspect ratio, assuming a type of distribution ( e.g. normal, log-normal) for size and aspect ratio. We find that, for the SAXS profiles analyzed here, accounting for the shape dispersity along with size dispersity of the nanoparticles using ML-CREASE improved the match between the computed scattering profiles and input experimental profiles.
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