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20212026
most citedAutoformer: Decomposition Transformers with Auto-Correlation for Long-Term Series Forecasting

500 citations · 1.9k across the 32 of their papers we have counts for

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7 papers · 1 filter

cs.AI2026

Transolver-: Joint Spectral-Physical Subspace Modeling for Neural PDE Solving

Haonan Shangguan, Hang Zhou, Haixu Wu +3

Neural solvers offer efficient surrogates for numerical simulation of partial differential equations (PDEs). For time-dependent problems, strong one-step accuracy does not necessar…

cs.LG2026

Neural Statistical Functions

Daniel Xu, Yuxin Xie, Minghao Guo +2

Classical deep learning typically operates on individual cases. Despite its success, real-world usage often requires repeated inference to estimate statistical quantities for compl…

cs.CV2026

RigidFormer: Learning Rigid Dynamics using Transformers

Zhiyang Dou, Minghao Guo, Haixu Wu +3

Learning-based simulation of multi-object rigid-body dynamics remains difficult because contact is discontinuous and errors compound over long horizons. Most existing methods remai…

cs.LG2026★ 1 cited

GeoPT: Scaling Physics Simulation via Lifted Geometric Pre-Training

Haixu Wu, Minghao Guo, Zongyi Li +4

Neural simulators promise efficient surrogates for physics simulation, but scaling them is bottlenecked by the prohibitive cost of generating high-fidelity training data. Pre-train…

cs.AI2026

Latent Generative Solvers for Generalizable Long-Term Physics Simulation

Zituo Chen, Sili Deng

Reliable physics simulation demands two capabilities that today's neural PDE solvers do not deliver together: generalization across heterogeneous PDE families, and stability under…

cs.LG2026

Brep2Shape: Boundary and Shape Representation Alignment via Self-Supervised Transformers

Yuanxu Sun, Yuezhou Ma, Haixu Wu +4

Boundary representation (B-rep) is the industry standard for computer-aided design (CAD). While deep learning shows promise in processing B-rep models, existing methods suffer from…

cs.LG2026

Transolver-3: Scaling Up Transformer Solvers to Industrial-Scale Geometries

Hang Zhou, Haixu Wu, Haonan Shangguan +4

Deep learning has emerged as a transformative tool for the neural surrogate modeling of partial differential equations (PDEs), known as neural PDE solvers. However, scaling these s…