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20122026
most citedSmallest Gaps Between Eigenvalues of Random Matrices With Complex Ginibre, Wishart and Universal Unitary Ensembles

5 citations · 18 across the 29 of their papers we have counts for

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26 papers · 1 filter

cs.LG2026

Feature Superposition in Neural Networks: From Theory to Practice

Dai Shi, Xiaoyu Li, Andi Han +1

Superposition refers to neural networks representing more features than they have dimensions. It offers a possible explanation for polysemantic neurons and motivates methods for re…

cs.LG2026

Flood and Harvest: The Provable Necessity of Trivia for Generating Valuable Mathematics via the Lens of Language Generation in the Limit

Xiaoyu Li, Andi Han, Dai Shi +3

AI systems coupled to proof assistants now generate formal mathematics at scale, and the gap between what a checker can verify and what a mathematician would value has become the b…

cs.LG2026

Learning Manifold and Itô Dynamics with Branched Neural Rough Differential Equations

Luke Thompson, Dai Shi, Lequan Lin +2

Neural rough differential equations (NRDEs) stay accurate under irregular sampling while taking far fewer integration steps than standard neural differential equations, summarising…

cs.LG2026

SGNN: Efficient Global Mixing and Local Message Passing for Long-Range Graph Learning

Dai Shi, Luke Thompson, Linhan Luo +4

Message-passing neural networks (MPNNs) often suffer from an information bottleneck when capturing long-range dependencies, leading to the oversquashing (OSQ) phenomenon. Alongside…

cs.LG2026

Wiener Chaos Expansion based Neural Operator for Singular Stochastic Partial Differential Equations

Dai Shi, Luke Thompson, Andi Han +3

In this paper, we explore how our recently developed Wiener Chaos Expansion (WCE)-based neural operator (NO) can be applied to singular stochastic partial differential equations, e…

cs.LG2026

Expanding the Chaos: Neural Operator for Stochastic (Partial) Differential Equations

Dai Shi, Lequan Lin, Andi Han +4

Stochastic differential equations (SDEs) and stochastic partial differential equations (SPDEs) are fundamental for modeling stochastic dynamics across the natural sciences and mode…