On Privacy of Dynamical Systems: An Optimal Probabilistic Mapping Approach (Extended Preprint)
Carlos Murguia, Iman Shames, Farhad Farokhi. Dragan Nesic, Vincent, Poor

TL;DR
This paper proposes an optimal probabilistic approach to enhance privacy in stochastic dynamical systems by randomizing sensor data with additive noise, balancing privacy and data distortion through convex optimization.
Contribution
It introduces a convex optimization framework for designing joint probability distributions of additive noise to maximize privacy in dynamical systems.
Findings
Effective privacy preservation demonstrated in simulations.
Optimal noise distributions balance privacy and data fidelity.
Framework applicable to real-world sensor networks.
Abstract
We address the problem of maximizing privacy of stochastic dynamical systems whose state information is released through quantized sensor data. In particular, we consider the setting where information about the system state is obtained using noisy sensor measurements. This data is quantized and transmitted to a remote station through a public/unsecured communication network. We aim at keeping the state of the system private; however, because the network is not secure, adversaries might have access to sensor data, which can be used to estimate the system state. To prevent such adversaries from obtaining an accurate state estimate, before transmission, we randomize quantized sensor data using additive random vectors, and send the corrupted data to the remote station instead. We design the joint probability distribution of these additive vectors (over a time window) to minimize the mutual…
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Taxonomy
TopicsDistributed Sensor Networks and Detection Algorithms · Privacy-Preserving Technologies in Data · Smart Grid Security and Resilience
