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English(EN) Discrete Gromov-Wasserstein Duality: Algorithms and Isomorphism Testing

新的 Gromov-Wasserstein 对偶增强图同构测试

研究人员为 Gromov-Wasserstein (GW) 距离开发了一种新的对偶结果,适用于所有有限支持的度量测度空间。这一进展提高了经验 GW 距离的样本复杂度,并为使用样本测试图同构提供了一个原则性框架。该工作还引入了用于解决正则化 GW 问题的算法,并具有正式的收敛保证。 AI

影响 为比较图上的分布提供了一个更具原则性和更有效的框架,有可能改进图分析和比较中的 AI 应用。

排序理由 详细介绍新理论结果和算法的学术论文。[lever_c_demoted from research: ic=1 ai=0.7]

在 arXiv stat.ML 阅读 →

AI 生成摘要 · Google Gemini · 来自 1 个来源。 我们如何撰写摘要 →

新的 Gromov-Wasserstein 对偶增强图同构测试

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详细介绍新理论结果和算法的学术论文。[lever_c_demoted from research: ic=1 ai=0.7]
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报道来源 [1]

  1. arXiv stat.ML TIER_1 English(EN) · Gabriel Rioux, Joanna Marks, Riccardo Passeggeri, Ziv Goldfeld ·

    离散 Gromov-Wasserstein 对偶:算法与同构测试

    arXiv:2609.03094v1 Announce Type: cross Abstract: The Gromov-Wasserstein (GW) distance provides a principled framework for aligning metric measure (mm) spaces based solely on their intrinsic structure. Its ability to identify isomorphic representations of distributions across spa…