Practical Locally Private Heavy Hitters

Abstract

We present new practical local differentially private heavy hitters algorithms achieving optimal or near-optimal worst-case error and running time -- TreeHist and Bitstogram. In both algorithms, server running time is $\tilde O(n)$ and user running time is $\tilde O(1)$, hence improving on the prior state-of-the-art result of Bassily and Smith [STOC 2015] requiring $O(n^{5/2})$ server time and $O(n^{3/2})$ user time. With a typically large number of participants in local algorithms (in the millions), this reduction in time complexity, in particular at the user side, is crucial for making locally private heavy hitters algorithms usable in practice. We implemented Algorithm TreeHist to verify our theoretical analysis and compared its performance with the performance of Google's RAPPOR code.

Cite

Text

Bassily et al. "Practical Locally Private Heavy Hitters." Journal of Machine Learning Research, 2020.

Markdown

[Bassily et al. "Practical Locally Private Heavy Hitters." Journal of Machine Learning Research, 2020.](https://mlanthology.org/jmlr/2020/bassily2020jmlr-practical/)

BibTeX

@article{bassily2020jmlr-practical,
  title     = {{Practical Locally Private Heavy Hitters}},
  author    = {Bassily, Raef and Nissim, Kobbi and Stemmer, Uri and Thakurta, Abhradeep},
  journal   = {Journal of Machine Learning Research},
  year      = {2020},
  pages     = {1-42},
  volume    = {21},
  url       = {https://mlanthology.org/jmlr/2020/bassily2020jmlr-practical/}
}