Hidekazu Morita

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2papers

2 Papers

LGOct 29, 2024
Variational Bayes Decomposition for Inverse Estimation with Superimposed Multispectral Intensity

Akinori Asahara, Yoshihiro Osakabe, Yamamoto Mitsuya et al.

A variational Bayesian inference for measured wave intensity, such as X-ray intensity, is proposed in this paper. The data is popular to obtain information about unobservable features of an object, such as a material sample and the components of it. The proposed method assumes particles represent the wave, and their behaviors are stochastically modeled. The inference is accurate even if the data is noisy because of a smooth prior setting. Moreover, in this paper, two experimental results show feasibility of the proposed method.

MTRL-SCIAug 24, 2019
Accelerating small-angle scattering experiments with simulation-based machine learning

Takuya Kanazawa, Akinori Asahara, Hidekazu Morita

Making material experiments more efficient is a high priority for materials scientists who seek to discover new materials with desirable properties. In this paper, we investigate how to optimize the laborious sequential measurements of materials properties with data-driven methods, taking the small-angle neutron scattering (SANS) experiment as a test case. We propose two methods for optimizing sequential data sampling. These methods iteratively suggest the best target for the next measurement by performing a statistical analysis of the already acquired data, so that maximal information is gained at each step of an experiment. We conducted numerical simulations of SANS experiments for virtual materials and confirmed that the proposed methods significantly outperform baselines.