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Evaluating the Effectiveness of SechKAN on 1D Data

A new arXiv paper (2609.25876v1) evaluates SechKAN, a Kolmogorov-Arnold Network variant that uses hyperbolic secant (sech) basis functions with a 1D projection to cut parameters to a level comparable to MLPs. Tested on three 1D classification datasets — UCI Human Activity Recognition (UCI HAR), ElectricDevices, and Crop — against EfficientKAN, MLP, CNN1D, ResNet1D, and DSCNN1D at roughly comparable parameter budgets, SechKAN delivered competitive performance with particularly strong results on Crop. Ablation studies found that grid size and normalization affect performance, indicating SechKAN's effectiveness depends on the dataset and architectural choices; source code is available at https://github.com/hoangthangta/SechKAN_1D.

by read1 min views1 publishedSep 23, 2026

arXiv:2609.25876v1 Announce Type: new Abstract: The connection between the Kolmogorov-Arnold representation theorem (KART) and neural network design has led to the development of Kolmogorov-Arnold Networks (KANs), with applications ranging from STEM problems to AI tasks. In this paper, we investigate the effectiveness of a KAN variant, SechKAN, which relies on hyperbolic secant (sech) functions as basis functions, with a 1D projection to reduce the number of parameters to a level comparable to MLPs. We evaluate SechKAN on three 1D classification datasets: UCI Human Activity Recognition (UCI HAR), ElectricDevices, and Crop, and compare it with several effective networks, including EfficientKAN, MLP, CNN1D, ResNet1D, and DSCNN1D, using approximately comparable parameter budgets. The results indicate that SechKAN achieves competitive performance across the three datasets, with particularly strong performance on Crop. Ablation studies further show that grid size and normalization affect performance, suggesting that SechKAN's effectiveness depends on the dataset and architectural choices. Our source code and experimental implementation are publicly available at: https://github.com/hoangthangta/SechKAN_1D.

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