Random kernel k-nearest neighbors regression

The k-nearest neighbors (KNN) regression method, known for its nonparametric nature, is highly valued for its simplicity and its effectiveness in handling complex structured data, particularly in big data contexts. However, this method is susceptible to overfitting and fit discontinuity, which prese...

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Bibliographic Details
Published inFrontiers in big data Vol. 7; p. 1402384
Main Authors Srisuradetchai, Patchanok, Suksrikran, Korn
Format Journal Article
LanguageEnglish
Published Switzerland Frontiers Media S.A 01.07.2024
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ISSN2624-909X
2624-909X
DOI10.3389/fdata.2024.1402384

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Summary:The k-nearest neighbors (KNN) regression method, known for its nonparametric nature, is highly valued for its simplicity and its effectiveness in handling complex structured data, particularly in big data contexts. However, this method is susceptible to overfitting and fit discontinuity, which present significant challenges. This paper introduces the random kernel k-nearest neighbors (RK-KNN) regression as a novel approach that is well-suited for big data applications. It integrates kernel smoothing with bootstrap sampling to enhance prediction accuracy and the robustness of the model. This method aggregates multiple predictions using random sampling from the training dataset and selects subsets of input variables for kernel KNN (K-KNN). A comprehensive evaluation of RK-KNN on 15 diverse datasets, employing various kernel functions including Gaussian and Epanechnikov, demonstrates its superior performance. When compared to standard KNN and the random KNN (R-KNN) models, it significantly reduces the root mean square error (RMSE) and mean absolute error, as well as improving R-squared values. The RK-KNN variant that employs a specific kernel function yielding the lowest RMSE will be benchmarked against state-of-the-art methods, including support vector regression, artificial neural networks, and random forests.
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Alladoumbaye Ngueilbaye, Shenzhen University, China
These authors have contributed equally to this work and share first authorship
Edited by: Dongpo Xu, Northeast Normal University, China
Reviewed by: Debo Cheng, University of South Australia, Australia
ISSN:2624-909X
2624-909X
DOI:10.3389/fdata.2024.1402384