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Fidelity loss in distribution-preserving anonymization and histogram equalization

机译:保持分布匿名和直方图均衡时的保真度损失

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In this paper, we show a formal equivalence between histogram equalization and distribution-preserving quantization. We use this equivalence to connect histogram equalization to quantization for preserving anonymity under the k-anonymity metric, while maintaining distributional properties for data analytics applications. Finally, we make connections to mismatched quantization. These relationships allow us to characterize the loss in mean-squared error (MSE) performance of privacy-preserving quantizers that must meet distribution-preservation constraints as compared to MSE-optimal quantizers in the high-rate regime. Thus, we obtain a formal characterization of the cost of anonymity.
机译:在本文中,我们展示了直方图均衡和保留分布的量化之间的形式等价形式。我们使用此等价关系将直方图均衡化与量化联系起来,以在k-匿名性度量标准下保留匿名性,同时保持数据分析应用程序的分布属性。最后,我们建立了不匹配量化的连接。这些关系使我们能够表征与高速率方案中的MSE最佳量化器相比,必须满足分布保留约束的隐私保护量化器的均方误差(MSE)性能损失。因此,我们获得了匿名成本的正式表征。

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