Symbolic Equation Modeling of Composite Loads: A Kolmogorov-Arnold Network based Learning Approach
Sonam Dorji, Yongkang Sun, Yuchen Zhang, Ghavameddin Nourbakhsh, Yateendra Mishra, Yan Xu

TL;DR
This paper introduces a novel learning approach using Kolmogorov-Arnold Networks to model composite loads with high accuracy and interpretability, addressing limitations of existing methods.
Contribution
It proposes a new symbolic equation modeling method that automatically derives interpretable load models without prior assumptions, improving flexibility and transparency.
Findings
Outperforms existing methods in accuracy and generalization
Automatically derives symbolic equations capturing nonlinear relationships
Provides transparent, interpretable load models
Abstract
With increasing penetration of distributed energy resources installed behind the meter, there is a growing need for adequate modelling of composite loads to enable accurate power system simulation analysis. Existing measurement based load modeling methods either fit fixed-structure physical models, which limits adaptability to evolving load mixes, or employ flexible machine learning methods which are however black boxes and offer limited interpretability. This paper presents a new learning based load modelling method based on Kolmogorov Arnold Networks towards modelling flexibility and interpretability. By actively learning activation functions on edges, KANs automatically derive free form symbolic equations that capture nonlinear relationships among measured variables without prior assumptions about load structure. Case studies demonstrate that the proposed approach outperforms other…
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