mlsanityData to 14 Oct 2026

KANICE: Kolmogorov-Arnold Networks with Interactive Convolutional Elements

arXiv 2410.17172 ↗First posted 22 Oct 2024cs.CV cs.AIcited by 12

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Abstract (arXiv)

We introduce KANICE (Kolmogorov-Arnold Networks with Interactive Convolutional Elements), a novel neural architecture that combines Convolutional Neural Networks (CNNs) with Kolmogorov-Arnold Network (KAN) principles. KANICE integrates Interactive Convolutional Blocks (ICBs) and KAN linear layers into a CNN framework. This leverages KANs' universal approximation capabilities and ICBs' adaptive feature learning. KANICE captures complex, non-linear data relationships while enabling dynamic, context-dependent feature extraction based on the Kolmogorov-Arnold representation theorem. We evaluated KANICE on four datasets: MNIST, Fashion-MNIST, EMNIST, and SVHN, comparing it against standard CNNs, CNN-KAN hybrids, and ICB variants. KANICE consistently outperformed baseline models, achieving 99.35% accuracy on MNIST and 90.05% on the SVHN dataset. Furthermore, we introduce KANICE-mini, a compact variant designed for efficiency. A comprehensive ablation study demonstrates that KANICE-mini achieves comparable performance to KANICE with significantly fewer parameters. KANICE-mini reached 90.00% accuracy on SVHN with 2,337,828 parameters, compared to KANICE's 25,432,000. This study highlights the potential of KAN-based architectures in balancing performance and computational efficiency in image classification tasks. Our work contributes to research in adaptive neural networks, integrates mathematical theorems into deep learning architectures, and explores the trade-offs between model complexity and performance, advancing computer vision and pattern recognition. The source code for this paper is publicly accessible through our GitHub repository (https://github.com/m-ferdaus/kanice).

Key facts. Cited by 12 papers in the map (data through 14 Oct 2026). Builds on 6 of its 17 references that are in the map. First posted on arXiv 22 Oct 2024.

Builds on

6 of 17 references.

References · 6

  1. 2024Chebyshev Polynomial-Based Kolmogorov-Arnold Networks: An Efficient Architecture for Nonlinear Function Approximationcited by 118
  2. 2020The Kolmogorov-Arnold representation theorem revisitedcited by 89
  3. 2024TSLANet: Rethinking Transformers for Time Series Representation Learningcited by 74
  4. 2019Error bounds for deep ReLU networks using the Kolmogorov--Arnold superposition theoremcited by 49
  5. 2022When Shift Operation Meets Vision Transformer: An Extremely Simple Alternative to Attention Mechanismcited by 30
  6. 2022Multi-manifold Attention for Vision Transformerscited by 12

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2024: 1; 2025: 7; 2026: 4.

12 papers.