Communication-Efficient Laplace Mechanism for Differential Privacy via Random Quantization

We propose the first method that realizes the Laplace mechanism exactly (i.e., a Laplace noise is added to the data) that requires only a finite amount of communication (whereas the original Laplace mechanism requires the transmission of a real number) while guaranteeing privacy against the server and database. Our mechanism can serve as a drop-in replacement for local or centralized differential privacy applications where the Laplace mechanism is used. Our mechanism is constructed using a random quantization technique. Unlike the simple and prevalent Laplace-mechanism-then-quantize approach, the quantization in our mechanism does not result in any distortion or degradation of utility. Unlike existing dithered quantization and channel simulation schemes for simulating additive Laplacian noise, our mechanism guarantees privacy not only against the database and downstream, but also against the honest but curious server which attempts to decode the data using the dither signals.Comment: 11 pages, 3 figures, short version to be submitted at 2024 IEEE International Conference on Acoustics, Speech and Signal Processin

Local Differential Privacy In Smart Manufacturing: Application Scenario, Mechanisms and Tools

To utilize the potential of machine learning and deep learning, enormous amounts of data are required. To find the optimal solution, it is beneficial to share and publish data sets. Due to privacy leaks in publically released datasets and the exposure of sensitive information of individuals by attackers, the research field of differential privacy addresses solutions to avoid this in the future. Compared to other domains, the application of differential privacy in the manufacturing context is very challenging. Manufacturing data contains sensitive information about the companies and their process knowledge, products, and orders. Furthermore, data of individuals operating machines could be exposed and thus their performance evaluated. This paper describes scenarios of how differential privacy can be used in the manufacturing context. In particular, the potential threats that arise when sharing manufacturing data are addressed. This is described by identifying different manufacturing parameters and their variable types. Simplified examples show how the differentially private mechanisms can be applied to binary, numeric, categorical variables, and time series. Finally, libraries are presented which enable the productive use of differential privacy

Compressive Privacy for a Linear Dynamical System

We consider a linear dynamical system in which the state vector consists of both public and private states. One or more sensors make measurements of the state vector and sends information to a fusion center, which performs the final state estimation. To achieve an optimal tradeoff between the utility of estimating the public states and protection of the private states, the measurements at each time step are linearly compressed into a lower dimensional space. Under the centralized setting where all measurements are collected by a single sensor, we propose an optimization problem and an algorithm to find the best compression matrix. Under the decentralized setting where measurements are made separately at multiple sensors, each sensor optimizes its own local compression matrix. We propose methods to separate the overall optimization problem into multiple sub-problems that can be solved locally at each sensor. We consider the cases where there is no message exchange between the sensors; and where each sensor takes turns to transmit messages to the other sensors. Simulations and empirical experiments demonstrate the efficiency of our proposed approach in allowing the fusion center to estimate the public states with good accuracy while preventing it from estimating the private states accurately

Proceedings of the Conference on Production Systems and Logistics: CPSL 2022

[no abstract available

Proceedings of the 19th Sound and Music Computing Conference

Proceedings of the 19th Sound and Music Computing Conference - June 5-12, 2022 - Saint-Étienne (France). https://smc22.grame.f