activity
20232026
most citedTimeMixer: Decomposable Multiscale Mixing for Time Series Forecasting

93 citations · 121 across the 7 of their papers we have counts for

collaborators

7 papers

cs.CL2026

Thoth: Mid-Training Bridges LLMs to Time Series Understanding

Jiafeng Lin, Yuxuan Wang, Jialong Wu +3

Large Language Models (LLMs) have demonstrated remarkable success in general-purpose reasoning. However, they still struggle to understand and reason about time series data, which…

cs.LG2026

TiMi: Empower Time Series Transformers with Multimodal Mixture of Experts

Jiafeng Lin, Yuxuan Wang, Huakun Luo +2

Multimodal time series forecasting has garnered significant attention for its potential to provide more accurate predictions than traditional single-modality models by leveraging r…

cs.LG2025★ 1 cited

Transolver++: An Accurate Neural Solver for PDEs on Million-Scale Geometries

Huakun Luo, Haixu Wu, Hang Zhou +4

Although deep models have been widely explored in solving partial differential equations (PDEs), previous works are primarily limited to data only with up to tens of thousands of m…

cs.LG2024★ 93 cited

TimeMixer: Decomposable Multiscale Mixing for Time Series Forecasting

Shiyu Wang, Haixu Wu, Xiaoming Shi +5

Time series forecasting is widely used in extensive applications, such as traffic planning and weather forecasting. However, real-world time series usually present intricate tempor…

cs.LG2024★ 3 cited

RoPINN: Region Optimized Physics-Informed Neural Networks

Haixu Wu, Huakun Luo, Yuezhou Ma +2

Physics-informed neural networks (PINNs) have been widely applied to solve partial differential equations (PDEs) by enforcing outputs and gradients of deep models to satisfy target…

cs.LG2024★ 11 cited

Transolver: A Fast Transformer Solver for PDEs on General Geometries

Haixu Wu, Huakun Luo, Haowen Wang +2

Transformers have empowered many milestones across various fields and have recently been applied to solve partial differential equations (PDEs). However, since PDEs are typically d…

cs.LG2023★ 13 cited

Solving High-Dimensional PDEs with Latent Spectral Models

Haixu Wu, Tengge Hu, Huakun Luo +2

Deep models have achieved impressive progress in solving partial differential equations (PDEs). A burgeoning paradigm is learning neural operators to approximate the input-output m…