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タイトル
和文: 
英文:Machine learning for downscaling: the use of parallel multiple populations in genetic programming 
著者
和文: DA Sachindra, 鼎 信次郎.  
英文: DA Sachindra, S Kanae.  
言語 English 
掲載誌/書名
和文: 
英文:Stochastic Environmental Research and Risk Assessment 
巻, 号, ページ Volume 33    8-9    pp. 1497-1533
出版年月 2019年8月27日 
出版者
和文: 
英文: 
会議名称
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英文: 
開催地
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英文: 
公式リンク https://link.springer.com/article/10.1007/s00477-019-01721-y
 
DOI https://doi.org/10.1007/s00477-019-01721-y
アブストラクト In the implementation of traditional GP algorithm as models are evolved in a single deme (an environment in which a population of models is evolved) it may tend to produce sub-optimal models with poor generalisation skills due to lack of model diversity. As a solution to above issue, in this study the potential of evolving models in parallel multiple demes with different genetic attributes (parallel heterogeneous environments) and subsequent further evolution of some of the fittest models selected from each deme in another deme called the master deme was investigated, in relation to downscaling of large-scale climate data to daily minimum temperature (Tmin) and daily maximum temperature (Tmax). It was discovered that independent of the climate regime (i.e. warm or cold) and the geographic location of the observation station, a fraction of the fittest models (e.g. 25%) obtained from the last generation of each deme alone are sufficient for the formulation of a diverse initial population of models for the master deme. Also, independent of the climate regime and the geographic location of the observation station, both daily Tmin and Tmax downscaling models developed with the parallel multi-population genetic programming (PMPGP) algorithm showed better generalisation skills compared to that of models developed with the traditional single deme GP, even when the amount of redundant information in the data of predictors was high. The models developed for daily Tmin and Tmax with the PMPGP algorithm simulated fewer unphysically large outliers compared to that of models developed with the GP algorithm.

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