日本地球惑星科学連合2025年大会

講演情報

[E] 口頭発表

セッション記号 A (大気水圏科学) » A-AS 大気科学・気象学・大気環境

[A-AS02] 台風研究の新展開~過去・現在・未来

2025年5月25日(日) 13:45 〜 15:15 102 (幕張メッセ国際会議場)

コンビーナ:辻野 智紀(気象研究所)、金田 幸恵(名古屋大学宇宙地球環境研究所)、伊藤 耕介(京都大学防災研究所)、宮本 佳明(慶應義塾大学 環境情報学部)、座長:金田 幸恵(名古屋大学宇宙地球環境研究所)

13:45 〜 14:00

[AAS02-07] 説明可能AIによる台風の急発達の予測

★招待講演

*堀之内 武1、柳瀬 隆史2、太田 唯子2松岡 大祐5北本 朝展4嶋田 宇大6吉田 龍二3筆保 弘徳3 (1.北海道大学地球環境科学研究院、2.富士通研究所、3.横浜国立大学台風科学技術研究センター、4.国立情報学研究所、5.海洋研究開発機構、6.気象研究所)

キーワード:台風、急発達、説明可能AI

Imperfectness of the state-of-the-art intensity forecasting of tropical cyclones (TCs) necessitates independent rapid intensification (RI) prediction schemes. Here we report one derived with an explainable artificial intelligence Wide Learning (WL). The scheme, named Wide Learning-based TC Rapid intensification Prediction Scheme (WRPS) Version 1 (WRPS1), predicts RI in the Western North Pacific by using twelve predictor variables representing environmental conditions and the state of TCs. Its prediction is based on a score that is a linear combination of whether or not (1 or 0) joint conditions on ranges of multiple variables are met, which is reproducible without WL. Relying on joint conditions allows WRPS to handle nonlinearity and inter-dependence among predictors, and the simpleness of the conditions provides explainability. A method to map an RI-prediction score to its probability is proposed and is used in WRPS. It is suggested that handling predictors favorable to RI when having moderate values, such as the current intensity, is a key for good RI prediction. It is demonstrated that quantifying the contribution of each predictor to the WRPS score helps one elucidate how the predictors jointly facilitated or hindered RI for each prediction case. The performance of WRPS1 is compared with RI predictions using the linear discriminant analysis, and WRPS1 is shown to perform well without using track predictions. The multiple linear regression analysis, which is customarily used for intensity prediction but not for RI prediction, is shown to perform well if the fraction of RI cases is increased when conducting regression.