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20242026
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cs.LG2026

End-to-End Learning of Safe Optimal Feedback Control in High Dimensions with Control Barrier Function Layers

Xingjian Li, Kelvin Kan, Deepanshu Verma +3

We consider the problem of learning high-dimensional semi-global feedback controllers under hard safety constraints enforced by control barrier functions (CBFs). Incorporating CBFs…

cs.LG2026

Neural Operators for Multi-Task Control and Adaptation

David Sewell, Xingjian Li, Stepan Tretiakov +2

Neural operator methods have emerged as powerful tools for learning mappings between infinite-dimensional function spaces, yet their potential in optimal control remains largely un…

cs.LG2026

SetONet: A Set-Based Operator Network for Solving PDEs with Variable-Input Sampling

Stepan Tretiakov, Xingjian Li, Krishna Kumar

Most neural-operator surrogates for PDEs inherit from DeepONet-style formulations the requirement that the input function be sampled at a fixed, ordered set of sensors. This assump…

cs.LG2025

Learning Generalizable Neural Operators for Inverse Problems

Adam J. Thorpe, Stepan Tretiakov, Dibakar Roy Sarkar +2

Inverse problems challenge existing neural operator architectures because ill-posed inverse maps violate continuity, uniqueness, and stability assumptions. We introduce B2B${}^{-1}…

cs.LG2025

Stability of Transformers under Layer Normalization

Kelvin Kan, Xingjian Li, Benjamin J. Zhang +4

Despite their widespread use, training deep Transformers can be unstable. Layer normalization, a standard component, improves training stability, but its placement has often been a…

cs.LG2025

MLPs and KANs for data-driven learning in physical problems: A performance comparison

Raghav Pant, Sikan Li, Xingjian Li +2

There is increasing interest in solving partial differential equations (PDEs) by casting them as machine learning problems. Recently, there has been a spike in exploring Kolmogorov…