mlsanityData to 14 Oct 2026

Enhancing Graph Collaborative Filtering with FourierKAN Feature Transformation

arXiv 2406.01034 ↗First posted 3 Jun 2024cs.IRcited by 42

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Abstract (arXiv)

Graph Collaborative Filtering (GCF) has emerged as a dominant paradigm in modern recommendation systems, excelling at modeling complex user-item interactions and capturing high-order collaborative signals through graph-structured learning. Most existing GCF models predominantly rely on simplified graph architectures like LightGCN, which strategically remove feature transformation and activation functions from vanilla graph convolution networks. Through systematic analysis, we reveal that feature transformation in message propagation can enhance model representation, though at the cost of increased training difficulty. To this end, we propose FourierKAN-GCF, a novel GCN framework that adopts Fourier Kolmogorov-Arnold Networks as efficient transformation modules within graph propagation layers. This design enhances model representation while decreasing training difficulty. Our FourierKAN-GCF can achieve higher recommendation performance than most widely used GCF backbone models. In addition, it can be integrated into existing advanced self-supervised models as a backbone, replacing their original backbone to achieve enhanced performance. Extensive experiments on three public datasets demonstrate the superiority of FourierKAN-GCF.

Key facts. Cited by 42 papers in the map (data through 14 Oct 2026). First posted on arXiv 3 Jun 2024.

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2024: 24; 2025: 12; 2026: 6.

42 papers.

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  1. 2024KAN 2.0: Kolmogorov-Arnold Networks Meet Sciencecited by 118
  2. 2024fKAN: Fractional Kolmogorov-Arnold Networks with trainable Jacobi basis functionscited by 64
  3. 2024KAGNNs: Kolmogorov-Arnold Networks meet Graph Learningcited by 49
  4. 2024BSRBF-KAN: A combination of B-splines and Radial Basis Functions in Kolmogorov-Arnold Networkscited by 46
  5. 2024KANQAS: Kolmogorov-Arnold Network for Quantum Architecture Searchcited by 37
  6. 2024On the expressiveness and spectral bias of KANscited by 37
  7. 2024rKAN: Rational Kolmogorov-Arnold Networkscited by 35
  8. 2024DropKAN: Regularizing KANs by masking post-activationscited by 14
  9. 2024Generalization Bounds and Model Complexity for Kolmogorov-Arnold Networkscited by 11
  10. 2024Data-driven model discovery with Kolmogorov-Arnold networkscited by 9
  11. 2024DKL-KAN: Scalable Deep Kernel Learning using Kolmogorov-Arnold Networkscited by 7
  12. 2024Learnable Activation Functions in Physics-Informed Neural Networks for Solving Partial Differential Equationscited by 7
30 more
  1. 2025Free-Knots Kolmogorov-Arnold Network: On the Analysis of Spline Knots and Advancing Stabilitycited by 6
  2. 2024Rethinking the Function of Neurons in KANscited by 5
  3. 2024FourierKAN outperforms MLP on Text Classification Head Fine-tuningcited by 5
  4. 2024Exploring Kolmogorov-Arnold networks for realistic image sharpness assessmentcited by 5
  5. 2024Implicit Neural Representations with Fourier Kolmogorov-Arnold Networkscited by 5
  6. 2024Residual Kolmogorov-Arnold Network for Enhanced Deep Learningcited by 5
  7. 2024GINN-KAN: Interpretability pipelining with applications in Physics Informed Neural Networkscited by 4
  8. 2025Exploring Adversarial Transferability between Kolmogorov-arnold Networkscited by 4
  9. 2024Evaluating Federated Kolmogorov-Arnold Networks on Non-IID Datacited by 3
  10. 2025AF-KAN: Activation Function-Based Kolmogorov-Arnold Networks for Efficient Representation Learningcited by 3
  11. 2024Kolmogorov Arnold Networks in Fraud Detection: Bridging the Gap Between Theory and Practicecited by 2
  12. 2024KAE: Kolmogorov-Arnold Auto-Encoder for Representation Learningcited by 2
  13. 2025Geometric Kolmogorov-Arnold Superposition Theoremcited by 2
  14. 2025SFFR: Spatial-Frequency Feature Reconstruction for Multispectral Aerial Object Detectioncited by 2
  15. 2024GrokFormer: Graph Fourier Kolmogorov-Arnold Transformerscited by 1
  16. 2025Efficient Implicit Neural Compression of Point Clouds via Learnable Activation in Latent Spacecited by 1
  17. 2025Khan-GCL: Kolmogorov-Arnold Network Based Graph Contrastive Learning with Hard Negativescited by 1
  18. 2025SPPSFormer: High-quality Superpoint-based Transformer for Roof Plane Instance Segmentation from Point Cloudscited by 1
  19. 2025Uncertainty Quantification for Scientific Machine Learning using Sparse Variational Gaussian Process Kolmogorov-Arnold Networks (SVGP KAN)cited by 1
  20. 2026Hardware-Oriented Inference Complexity of Kolmogorov-Arnold Networkscited by 1
  21. 2024DP-KAN: Differentially Private Kolmogorov-Arnold Networkscited by 0
  22. 2024Efficient Privacy-Preserving KAN Inference Using Homomorphic Encryptioncited by 0
  23. 2025KAN KAN Buff Signed Graph Neural Networks?cited by 0
  24. 2025Segregation and Context Aggregation Network for Real-time Cloud Segmentationcited by 0
  25. 2025Kolmogorov-Arnold graph neural networks for chemically informed prediction tasks on inorganic nanomaterialscited by 0
  26. 2026Singularity Formation: Synergy in Theoretical, Numerical and Machine Learning Approachescited by 0
  27. 2026KANLib -- A Modular, Extensible and Fast Kolmogorov-Arnold Network Implementationcited by 0
  28. 2026Interpretable Concept-Guided Polynomial Tabular Kolmogorov-Arnold Network for EEG-Based Mild Cognitive Impairment Detectioncited by 0
  29. 2026Cross-Fitted Residual Utility for Primary-Preserving Cognitive Decision Correction in Automatic Modulation Classificationcited by 0
  30. 2026Geometry-Constrained Kolmogorov-Arnold Networks: Learning Edge Geometry via Banach Dualitycited by 0