By Peng Cheng, Heng Zhang, Jiming Chen
Cyber protection for commercial keep an eye on structures: From the perspective of Close-Loop offers a complete technical advisor on updated new safe protecting theories and applied sciences, novel layout, and systematic realizing of safe structure with useful functions. The publication includes 10 chapters, that are divided into 3 parts.
The first 3 chapters largely introduce safe nation estimation applied sciences, supplying a scientific presentation at the most modern growth in protection concerns concerning nation estimation. the subsequent 5 chapters specialize in the layout of safe suggestions keep watch over applied sciences in commercial keep watch over platforms, exhibiting a unprecedented distinction from that of conventional safe protecting techniques from the point of view of community and communique. The final chapters tricky at the systematic safe keep an eye on structure and algorithms for varied concrete software scenarios.
The authors offer specified descriptions on assault version and approach research, intrusion detection, safe kingdom estimation and regulate, video game conception in closed-loop platforms, and diverse cyber safeguard functions. The publication comes in handy to somebody drawn to safe theories and applied sciences for business keep watch over systems.
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Extra info for Cyber security for industrial control systems : from the viewpoint of close-loop
19. A. Kashyap, T. Bas¸ar, and R. Srikant. Correlated jamming on mimo Gaussian fading channels. IEEE Transactions on Information Theory, 50(9):2119–2123, 2004. A Game-Theoretic Approach to Jamming Attacks 29 20. W. Law, M. V. Hoesel, J. Doumen, P. Hartel, and P. Havinga. Energy-efficient link-layer jamming attacks against wireless sensor network MAC protocols. ACM Transactions on Sensor Networks (TOSN), 5(1):6, 2009. 21. H. Li, L. C. Qiu. A denial-of-service jamming game for remote state monitoring in smart grid.
5 in . 0 −1 I xˆ (y) + εI (y) − δ2 0 . 18) I −xˆ 0 subject to αI ΩI ≥ −xˆT ϕ xˆT , ∀I ∈ L, 0 xˆ −I √ where the radius of the Chebyshev ball is r = ϕ. In conclusion, the optimal state estimation can be computed via the following algorithm: 1. Enumerate all possible |I| = m − l. 11). 2. Check whether εI (y) is no greater than δ2 . 16). 40 Cyber Security for Industrial Control Systems 3. 8). 4 If for all |K| = m − 2l, CK is full column rank, then for all possible y ∈ Y, we have sup d(X(y)) = 2δ y∈Y max |K|=m−2l σ(PK ).
4 Summary . . . . . . . . . . . . . . . . . . . . . . . . . . . . . References . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1 Introduction In this chapter, we consider the problem of inferring the system state from sensory data in an adversarial environment, where some of the sensors are compromised by an adversary and can report arbitrary readings. Our goal is to construct a secure state estimator, whose estimation error is bounded regardless of the adversary’s action.