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20242026
most citedAdaptive Training of Grid-Dependent Physics-Informed Kolmogorov-Arnold Networks

52 citations · 68 across the 6 of their papers we have counts for

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cs.LG2026

Explainable Machine Learning for Multilayer Planar Winding Inductance Estimation

Spyros Rigas, Theofilos Papadopoulos, Georgios Alexandridis +1

Rapid and accurate self-inductance estimation for multilayer rectangle-shaped planar windings is essential for modern high-frequency power converters, yet traditional workflows rel…

cs.LG2026

A Dynamic Framework for Grid Adaptation in Kolmogorov-Arnold Networks

Spyros Rigas, Thanasis Papaioannou, Panagiotis Trakadas +1

Kolmogorov-Arnold Networks (KANs) have recently demonstrated promising potential in scientific machine learning, partly due to their capacity for grid adaptation during training. H…

cs.LG2025★ 7 cited

Training Deep Physics-Informed Kolmogorov-Arnold Networks

Spyros Rigas, Fotios Anagnostopoulos, Michalis Papachristou +1

Since their introduction, Kolmogorov-Arnold Networks (KANs) have been successfully applied across several domains, with physics-informed machine learning (PIML) emerging as one of…

cs.LG2025

Initialization Schemes for Kolmogorov-Arnold Networks: An Empirical Study

Spyros Rigas, Dhruv Verma, Georgios Alexandridis +1

Kolmogorov-Arnold Networks (KANs) are a recently introduced neural architecture that replace fixed nonlinearities with trainable activation functions, offering enhanced flexibility…

cs.LG2024★ 9 cited

Explainable fault and severity classification for rolling element bearings using Kolmogorov-Arnold networks

Spyros Rigas, Michalis Papachristou, Ioannis Sotiropoulos +1

Rolling element bearings are critical components of rotating machinery, with their performance directly influencing the efficiency and reliability of industrial systems. At the sam…

cs.LG2024★ 52 cited

Adaptive Training of Grid-Dependent Physics-Informed Kolmogorov-Arnold Networks

Spyros Rigas, Michalis Papachristou, Theofilos Papadopoulos +2

Physics-Informed Neural Networks (PINNs) have emerged as a robust framework for solving Partial Differential Equations (PDEs) by approximating their solutions via neural networks a…