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Distance Correlation-Based Feature Selection in Random Forest
by
Ratnasingam, Suthakaran
, Muñoz-Lopez, Jose
in
Algorithms
/ Analysis
/ Correlation (Statistics)
/ Correlation coefficients
/ Data analysis
/ Decision trees
/ Discriminant analysis
/ distance correlation
/ Expected values
/ Feature selection
/ Machine learning
/ Methods
/ Pearson correlation
/ random forest
/ Random variables
2023
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Distance Correlation-Based Feature Selection in Random Forest
by
Ratnasingam, Suthakaran
, Muñoz-Lopez, Jose
in
Algorithms
/ Analysis
/ Correlation (Statistics)
/ Correlation coefficients
/ Data analysis
/ Decision trees
/ Discriminant analysis
/ distance correlation
/ Expected values
/ Feature selection
/ Machine learning
/ Methods
/ Pearson correlation
/ random forest
/ Random variables
2023
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Do you wish to request the book?
Distance Correlation-Based Feature Selection in Random Forest
by
Ratnasingam, Suthakaran
, Muñoz-Lopez, Jose
in
Algorithms
/ Analysis
/ Correlation (Statistics)
/ Correlation coefficients
/ Data analysis
/ Decision trees
/ Discriminant analysis
/ distance correlation
/ Expected values
/ Feature selection
/ Machine learning
/ Methods
/ Pearson correlation
/ random forest
/ Random variables
2023
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Distance Correlation-Based Feature Selection in Random Forest
Journal Article
Distance Correlation-Based Feature Selection in Random Forest
2023
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Overview
The Pearson correlation coefficient (ρ) is a commonly used measure of correlation, but it has limitations as it only measures the linear relationship between two numerical variables. The distance correlation measures all types of dependencies between random vectors X and Y in arbitrary dimensions, not just the linear ones. In this paper, we propose a filter method that utilizes distance correlation as a criterion for feature selection in Random Forest regression. We conduct extensive simulation studies to evaluate its performance compared to existing methods under various data settings, in terms of the prediction mean squared error. The results show that our proposed method is competitive with existing methods and outperforms all other methods in high-dimensional (p≥300) nonlinearly related data sets. The applicability of the proposed method is also illustrated by two real data applications.
Publisher
MDPI AG,MDPI
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