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首页> 外文期刊>電子情報通信学会技術研究報告. 情報論的学習理論と機械学習 >Direct Estimation of the Derivative of Quadratic Mutual Information with Application in Sufficient Dimension Reduction
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Direct Estimation of the Derivative of Quadratic Mutual Information with Application in Sufficient Dimension Reduction

机译:二次互信息导数的直接估计及其在充分降维中的应用

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摘要

An accurate estimator of a function does not necessary mean that its derivative is an accurate estimator of the derivative of the function. Motivated by this fact, we propose a method to directly estimate the derivative of quadratic mutual information (QMI) without estimating QMI itself. QMI is a robust and stable variant of ordinary MI and is useful in various statistical datatanalysis tasks. We apply the proposed direct QMI derivative estimator to sufficient dimension reduction, and develop a natural gradient algorithm over the Grassmann manifold to find the most informative features. Finally, the usefulness of the proposed method is demonstrated through experiments.
机译:函数的精确估计量不一定意味着其导数是函数的导数的精确估计量。基于这一事实,我们提出了一种无需估计QMI本身即可直接估计二次互信息(QMI)的导数的方法。 QMI是普通MI的强大且稳定的变体,可用于各种统计数据分析任务。我们将提出的直接QMI导数估计器应用于充分的降维,并在Grassmann流形上开发了自然梯度算法以找到最有用的特征。最后,通过实验证明了该方法的有效性。

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