Kolmogorov Arnold Networks (KANs) for Imbalanced Data -- An Empirical Perspective
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Abstract (arXiv)
Kolmogorov Arnold Networks (KANs) are recent architectural advancement in neural computation that offer a mathematically grounded alternative to standard neural networks. This study presents an empirical evaluation of KANs in context of class imbalanced classification, using ten benchmark datasets. We observe that KANs can inherently perform well on raw imbalanced data more effectively than Multi-Layer Perceptrons (MLPs) without any resampling strategy. However, conventional imbalance strategies fundamentally conflict with KANs mathematical structure as resampling and focal loss implementations significantly degrade KANs performance, while marginally benefiting MLPs. Crucially, KANs suffer from prohibitive computational costs without proportional performance gains. Statistical validation confirms that MLPs with imbalance techniques achieve equivalence with KANs (|d| < 0.08 across metrics) at minimal resource costs. These findings reveal that KANs represent a specialized solution for raw imbalanced data where resources permit. But their severe performance-resource tradeoffs and incompatibility with standard resampling techniques currently limits practical deployment. We identify critical research priorities as developing KAN specific architectural modifications for imbalance learning, optimizing computational efficiency, and theoretical reconciling their conflict with data augmentation. This work establishes foundational insights for next generation KAN architectures in imbalanced classification scenarios.
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References · 8
- 2019Improved Precision and Recall Metric for Assessing Generative Modelscited by 944
- 2024KAN or MLP: A Fairer Comparisoncited by 73
- 2024A Survey on Kolmogorov-Arnold Networkcited by 68
- 2024A Benchmarking Study of Kolmogorov-Arnold Networks on Tabular Datacited by 25
- 2024Physics Informed Kolmogorov-Arnold Neural Networks for Dynamical Analysis via Efficent-KAN and WAV-KANcited by 25
- 2024Kolmogorov-Arnold Networks: A Critical Assessment of Claims, Performance, and Practical Viabilitycited by 23
- 2016Geometric Mean Metric Learningcited by 22
- 2025Certified Interpolation Oversampling: Per-Instance Safety Guarantees for Imbalanced Learningcited by 1
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