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Scalable Machine Learning Models for High-Dimensional Datasets

2018 · International Journal of Applied Data Science & Modern Computing · Vol 1, pp. 01-14 · 0 citations

TL;DR

A systematic analysis of scalable machine learning models for high-dimensional data is presented, outlining structural challenges, reviewing scalable learning paradigms, and proposing a unified methodological framework that integrates feature reduction, model parallelism, and adaptive optimization.

Abstract

The phenomenal growth in the use of data-intensive applications in areas including bioinformatics, computer vision, cybersecurity, finance, and natural language processing has resulted in the recent essential expansion of high-dimensional data sets with vast amounts of features, variables, or attributes. Although such datasets offer greater representational power and enhanced modeling expressiveness, they also introduce significant computational, statistical, and algorithmic complexity. Classical machine learning models developed for moderate-dimensional data often experience degradation in performance, scalability, and generalization in high-dimensional spaces due to the curse of dimensionality, leading to increased computational cost, overfitting, sparsity challenges, and reduced interpretability. To address these issues, scalable machine learning has emerged as a critical research area focusing on algorithmic efficiency, distributed learning, dimensionality reduction, and regularization strategies. Modern scalable approaches integrate optimization theory, parallel computing, and representation learning to efficiently process large high-dimensional datasets. Techniques such as sparse learning, ensemble-based dimensional decomposition, kernel approximation, and deep representation learning provide a balance between scalability and predictive accuracy. This paper presents a systematic analysis of scalable machine learning models for high-dimensional data, outlining structural challenges, reviewing scalable learning paradigms, and proposing a unified methodological framework that integrates feature reduction, model parallelism, and adaptive optimization. Using multiple benchmark datasets, we evaluate trade-offs among accuracy, computational efficiency, and scalability. Experimental results show that hybrid frameworks combining dimensionality reduction with distributed learning outperform standalone methods in both predictive performance and runtime efficiency. The paper contributes (i) a hierarchical taxonomy of scalable learning strategies for high-dimensional data, (ii) a modular methodological framework for scalable deployment, and (iii) an empirical evaluation supporting practical adoption by researchers and practitioners.

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