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Generalising maximum mean discrepancy: kernelised functional Bregman divergences

Researchers have introduced a novel framework for functional Bregman divergences, extending their application to Hilbert spaces and kernel methods. This approach leverages the properties of these spaces for more convenient calculus and easier estimation of divergences. The work discusses potential applications in areas such as clustering, universal estimation, robust estimation, and generative modeling. AI

影响 Extends theoretical tools for generative modeling and estimation, potentially improving performance in various machine learning tasks.

排序理由 Academic paper introducing a new theoretical framework and its potential applications.

在 arXiv cs.CV 阅读 →

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Generalising maximum mean discrepancy: kernelised functional Bregman divergences

报道来源 [2]

  1. arXiv cs.CV TIER_1 English(EN) · Russell Tsuchida, Frank Nielsen ·

    Generalising maximum mean discrepancy: kernelised functional Bregman divergences

    arXiv:2604.24047v1 Announce Type: cross Abstract: Bregman divergences play a pivotal role in statistics, machine learning and computational information geometry. Particularly in the context of machine learning, they are central to clustering, exponential families, parameter estim…

  2. arXiv cs.CV TIER_1 English(EN) · Frank Nielsen ·

    Generalising maximum mean discrepancy: kernelised functional Bregman divergences

    Bregman divergences play a pivotal role in statistics, machine learning and computational information geometry. Particularly in the context of machine learning, they are central to clustering, exponential families, parameter estimation and optimisation, among other things. Despit…