Optimal Transport
Optimal transport (OT) is a mathematical framework for efficiently moving probability distributions from one configuration to another while minimizing a cost function, often visualized as the "earth mover's distance." Current research focuses on developing robust and scalable OT algorithms, particularly for high-dimensional data and applications involving noisy or unbalanced distributions, often employing neural networks and Sinkhorn iterations. These advancements are significantly impacting diverse fields, including machine learning (e.g., generative modeling, domain adaptation), image processing, and even economic modeling, by providing powerful tools for data analysis, representation learning, and fair data manipulation.
400papers
Papers
May 3, 2025
OT-Talk: Animating 3D Talking Head with Optimal Transportation
Xinmu Wang, Xiang Gao, Xiyun Song, Heather Yu, Zongfang Lin, Liang Peng, Xianfeng GuStony Brook University●Futurewei TechnologiesSoft-Masked Semi-Dual Optimal Transport for Partial Domain Adaptation
Yi-Ming Zhai, Chuan-Xian Ren, Hong YanSun Yat-Sen University●City University of Hong Kong
April 2, 2025
March 27, 2025
March 19, 2025
Control, Optimal Transport and Neural Differential Equations in Supervised Learning
Minh-Nhat Phung, Minh-Binh TranOptimal Transport Adapter Tuning for Bridging Modality Gaps in Few-Shot Remote Sensing Scene Classification
Zhong Ji, Ci Liu, Jingren Liu, Chen Tang, Yanwei Pang, Xuelong LiTianjin University●Shanghai Artificial Intelligence Laboratory●China Telecom Corp Ltd