2011
DOI: 10.1145/2043621.2043626
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Private and Continual Release of Statistics

Abstract: We ask the question: how can Web sites and data aggregators continually release updated statistics, and meanwhile preserve each individual user's privacy? Suppose we are given a stream of 0's and 1's. We propose a differentially private continual counter that outputs at every time step the approximate number of 1's seen thus far. Our counter construction has error that is only poly-log in the number of time steps. We can extend the basic counter construction to allow Web sites to continually give top-k and hot… Show more

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Cited by 310 publications
(444 citation statements)
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References 23 publications
(25 reference statements)
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“…In fact, the continual counting mechanism for bit streams by Chan et al [4] follows this design paradigm, where an object corresponds to a counter recording the number of 1's appearing in some time interval. However, not all objects can be readily privatized.…”
Section: Results and Contributionsmentioning
confidence: 99%
See 3 more Smart Citations
“…In fact, the continual counting mechanism for bit streams by Chan et al [4] follows this design paradigm, where an object corresponds to a counter recording the number of 1's appearing in some time interval. However, not all objects can be readily privatized.…”
Section: Results and Contributionsmentioning
confidence: 99%
“…The idea of introducing randomness to perturb the outputs of algorithms allows a clean and formal way to analyze the tradeoff between preserving input privacy and achieving output accuracy. Recently, privacy has been studied in the continual setting [4,8,9]. Specifically, a change in the input in the current time step would not only affect the output in the current time step, but also might have a long lasting effect in the future.…”
Section: Related Workmentioning
confidence: 99%
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“…The algorithm can be interpreted as a post-optimization technique to the standard solution, by merging adjacent noisy counts. Intuitively, averaging over the neighboring noisy counts is able to eliminate the impact of zero-mean Laplace noise, based on the large number theorem [12].…”
Section: Noisefirstmentioning
confidence: 99%