SYSYOct 8, 2017

A Bernoulli-Gaussian Physical Watermark for Detecting Integrity Attacks in Control Systems

arXiv:1710.0110525 citationsh-index: 50
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For control system operators, this work addresses the problem of detecting integrity attacks that conceal malicious actions via fake sensor measurements, offering an improved detection method.

This paper proposes a Bernoulli-Gaussian physical watermark to detect integrity attacks in control systems, showing that incorporating Bernoulli packet drops can improve detection performance compared to purely Gaussian watermarks. Numerical results demonstrate the superiority of the proposed approach.

We examine the merit of Bernoulli packet drops in actively detecting integrity attacks on control systems. The aim is to detect an adversary who delivers fake sensor measurements to a system operator in order to conceal their effect on the plant. Physical watermarks, or noisy additive Gaussian inputs, have been previously used to detect several classes of integrity attacks in control systems. In this paper, we consider the analysis and design of Gaussian physical watermarks in the presence of packet drops at the control input. On one hand, this enables analysis in a more general network setting. On the other hand, we observe that in certain cases, Bernoulli packet drops can improve detection performance relative to a purely Gaussian watermark. This motivates the joint design of a Bernoulli-Gaussian watermark which incorporates both an additive Gaussian input and a Bernoulli drop process. We characterize the effect of such a watermark on system performance as well as attack detectability in two separate design scenarios. Here, we consider a correlation detector for attack recognition. We then propose efficiently solvable optimization problems to intelligently select parameters of the Gaussian input and the Bernoulli drop process while addressing security and performance trade-offs. Finally, we provide numerical results which illustrate that a watermark with packet drops can indeed outperform a Gaussian watermark.

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