Efficient Approximation Algorithm for Computing Wasserstein Barycenter under Euclidean Metric
Pankaj K. Agarwal, Sharath Raghvendra, Pouyan Shirzadian, Keegan Yao
2025年份
2顶会引用
摘要
Given a set of probability distributions, the Wasserstein barycenter problem asks to compute a distribution that minimizes the average Wasserstein distance, or optimal transport cost, from all the input distributions. Wasserstein barycenters preserve common geometric features of the input distributions, making them useful in machine learning and data analytics tasks.
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- Scalable Approximation Algorithms for p-Wasserstein Distance and Its VariantsNathaniel Lahn, Sharath Raghvendra, Emma Saarinen, Pouyan ShirzadianICML 2025
- Finding Wasserstein Ball Center: Efficient Algorithm and The Applications in FairnessYuntao Wang, Yuxuan Li, Qingyuan Yang, Hu DingICML 2025
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