Journal article 機械学習モデルを用いたセラミックスにおける強度ばらつきと欠陥分布の関係の予測
前田太陽 (author) (Search by this author)
横浜国立大学
;
長田 俊郎 (author) (Search by this author)
ORCID https://orcid.org/0000-0003-1539-9264
構造材料研究センター/材料創製分野/高信頼性耐熱材料グループ, 物質・材料研究機構
SAMURAI NIMS Researchers Directory SAMURAI
ORCID SAMURAI ;
尾崎伸吾 (author) (Search by this author)
横浜国立大学
Collection

Citation
前田太陽, 長田 俊郎, 尾崎伸吾. 機械学習モデルを用いたセラミックスにおける強度ばらつきと欠陥分布の関係の予測. 第53回日本ガスタービン学会定期講演会 講演論文集. , (), . https://doi.org/10.48505/nims.6396

Alternative title: Prediction of relationship between strength scatter and defect distribution in ceramics using a machine learning model

Description:

(abstract)

Ceramics are widely used as heat-resistant structural materials, such as thermal barrier coatings for gas turbines. However, they exhibit probabilistic fracture behavior due to the size distribution of defects such as pores and grain boundaries present within them. Experimental evaluation of this strength scatter in ceramic components is both time-intensive and costly. Our previous work successfully predicted strength scatter based on fracture mechanics from microstructural information, but this approach incurs enormous computational costs for large-scale applications. In this study, we develop a deep learning–based surrogate model that predicts the Weibull distribution parameters of ceramic bending strength directly from equivalent crack length distributions, enabling substantial reductions in computational cost without sacrificing predictive accuracy. Furthermore, we develop an inverse analysis framework that couples the surrogate model with particle swarm optimization to estimate defect distributions from reference strength data. The proposed method achieves high accuracy and efficiency.

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Keyword: セラミックス, 破壊統計, サロゲートモデル, 機械学習

Date published: [2025年]

Publisher: 日本ガスタービン学会

Journal:

  • 第53回日本ガスタービン学会定期講演会 講演論文集

Funding:

Manuscript type: Author's version (Submitted manuscript)

MDR DOI: https://doi.org/10.48505/nims.6396

First published URL: https://www.gtsj.or.jp/thesis/

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Updated at: 2026-07-10 12:00:08 +0900

Published on MDR: 2026-07-10 14:25:01 +0900

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