Publication Date
Spring 2026
Degree Type
Master's Project
Degree Name
Master of Science in Computer Science (MSCS)
Department
Computer Science
First Advisor
Saptarshi Sengupta
Second Advisor
Katerina Potika
Third Advisor
Mohammad Masum
Keywords
Kolmogorov-Arnold Networks, Inference-Time Attacks, Adversarial Robustness, Interpretable Machine Learning, B-spline, Regression Models
Abstract
Kolmogorov-Arnold Networks (KANs) have been proposed as an alternative to Multi-Layer Perceptrons (MLPs). KANs replace scalar weights on edges with learnable univariate B-spline functions. Their design makes them inherently interpretable. KAN’s internal feature routing structure is directly readable from the spline coefficient. This property improves model interpretability. This work aims to study inference-time attacks on KAN architectures for regression tasks, comparing attack potency across two architectures (MLP and KAN), four datasets, three probing methods, and six hyperparameter configurations. The theoretical framework derives from the mathematical structure of the KAN training objective, which states that entropy regularization drives near-sparse feature routing as a consequence of the loss function itself. This sparse routing eliminates the compensating redundancy that limits attack damage in MLPs, where all-to-all connectivity ensures that poisoning one node leaves others carrying a backup signal. KANs consistently have higher MSE values against their MLP counterparts across all datasets and combinations tested. A separation score metric, measuring the degree of exclusive feature routing, does not show a rank correlation with attack potency across random seeds. Furthermore, an ablation study across six spline configurations tests the vulnerability of the KANs across different configurations.
Recommended Citation
Marashifar, Amirali, "KOLMOGOROV-ARNOLD NETWORKS ARE VULNERABLE TO INFERENCE-TIME ATTACKS FOR REGRESSION PROBLEMS" (2026). Master's Projects. 1769.
DOI: https://doi.org/10.31979/etd.rh4e-45a6
https://scholarworks.sjsu.edu/etd_projects/1769