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Recursive Estimation of Conditional Spatial Medians and Conditional Quantiles

机译:条件空间中位数和条件分位数的递归估计

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摘要

We consider the problem of constructing an on-line (recursive) algorithm for tracking a conditional spatial median, a center of a multivariate distribution. In the one-dimensional case we also track conditional quantiles of arbitrary level. We establish a nonasymptotic upper bound for the L_p-risk of the algorithm, which is then minimized under different assumptions on the magnitude of the variation of the spatial median or quantile. We derive convergence rates for the examples we consider.
机译:我们考虑构造一个用于跟踪条件空间中位数(多元分布中心)的在线(递归)算法的问题。在一维情况下,我们还跟踪任意级别的条件分位数。我们为算法的L_p风险建立了非渐近上限,然后在空间中位数或分位数变化幅度的不同假设下将其最小化。我们为所考虑的示例得出收敛速度。

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