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Increasing diversity in random forest learning algorithm via imprecise probabilities

delete2018-05-01
delete38
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OA
AI
J
Joaquín Abellán *
C
Carlos J. Mantas
J
Javier G. Castellano
S
Serafín Moral‐García
DOI:10.1016/j.eswa.2017.12.029delete
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摘要

摘要

En 中文
Random Forest (RF) learning algorithm is considered a classifier of reference due its excellent performance. Its success is based on the diversity of rules generated from decision trees that are built via a procedure that randomizes instances and features. To find additional procedures for increasing the diversity of the trees is an interesting task. It has been considered a new split criterion, based on imprecise probabilities and general uncertainty measures, that has a clear dependence of a parameter and has shown to be more successful than the classic ones. Using that criterion in RF scheme, join with a random procedure to select the value of that parameter, the diversity of the trees in the forest and the performance are increased. This fact gives rise to a new classification algorithm, called Random Credal Random Forest (RCRF). The new method represents several improvements with respect to the classic RF: the use of a more successful split criterion which is more robust to noise than the classic ones; and an increasing of the randomness which facilitates the diversity of the rules obtained. In an experimental study, it is shown that this new algorithm is a clear enhancement of RF, especially when it applied on data sets with class noise, where the standard RF has a notable deterioration. The problem of overfitting that appears when RF classifies data sets with class noise is solved with RCRF. This new algorithm can be considered as a powerful alternative to be used on data with or without class noise. (C) 2017 Elsevier Ltd. All rights reserved.
Keyword:
Classification
Ensemble schemes
Random forest
Imprecise probabilities
Uncertainty measures
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期刊

Expert Systems with Applications 封面图
Expert Systems with Applications
IF:
7.5
论文数:
2.9W
被引数:
10.2W

机构

U
University of Granada
学者数:
2.3W
论文数: 1.9W
被引数: 24