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    A Game-Theoretic Approach for Defending Cyber-Physical Systems From Observability Attacks

    Source: ASCE-ASME J Risk and Uncert in Engrg Sys Part B Mech Engrg:;2020:;volume( 006 ):;issue: 002
    Author:
    Maccarone, Lee T.
    ,
    Cole, Daniel G.
    DOI: 10.1115/1.4045146
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Cyber-physical systems are engineered systems that rely on the integration of physical processes and computational resources. While this integration enables advanced techniques for monitoring and controlling systems, it also exposes the physical process to cyber-threats. An attacker who is able to access control inputs and mask measurements could damage the system while remaining undetected. By masking certain measurement signals, an attacker may be able to render a portion of the state space unobservable, meaning that it is impossible to estimate or infer the value of those states. This is called an observability attack. A game-theoretic approach is presented to analyze observability attacks. The attacker's strategy set includes all possible combinations of masked measurements. The defender's strategy set includes all possible combinations of measurement reinforcements. The attacker's and defender's utilities are quantified using the responses of the observable and unobservable states. The observability attack game is analyzed for a nuclear balance of plant system. Multiple pure-strategy and mixed-strategy Nash equilibria are identified, and the conditions for their existence are presented. Using this procedure, a security and control engineer can select the optimal strategy to defend a cyber-physical system from observability attacks.
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      A Game-Theoretic Approach for Defending Cyber-Physical Systems From Observability Attacks

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    http://yetl.yabesh.ir/yetl1/handle/yetl/4273519
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    • ASCE-ASME Journal of Risk and Uncertainty in Engineering Systems, Part B: Mechanical Engineering

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    contributor authorMaccarone, Lee T.
    contributor authorCole, Daniel G.
    date accessioned2022-02-04T14:22:11Z
    date available2022-02-04T14:22:11Z
    date copyright2020/03/30/
    date issued2020
    identifier issn2332-9017
    identifier otherrisk_006_02_021004.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4273519
    description abstractCyber-physical systems are engineered systems that rely on the integration of physical processes and computational resources. While this integration enables advanced techniques for monitoring and controlling systems, it also exposes the physical process to cyber-threats. An attacker who is able to access control inputs and mask measurements could damage the system while remaining undetected. By masking certain measurement signals, an attacker may be able to render a portion of the state space unobservable, meaning that it is impossible to estimate or infer the value of those states. This is called an observability attack. A game-theoretic approach is presented to analyze observability attacks. The attacker's strategy set includes all possible combinations of masked measurements. The defender's strategy set includes all possible combinations of measurement reinforcements. The attacker's and defender's utilities are quantified using the responses of the observable and unobservable states. The observability attack game is analyzed for a nuclear balance of plant system. Multiple pure-strategy and mixed-strategy Nash equilibria are identified, and the conditions for their existence are presented. Using this procedure, a security and control engineer can select the optimal strategy to defend a cyber-physical system from observability attacks.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleA Game-Theoretic Approach for Defending Cyber-Physical Systems From Observability Attacks
    typeJournal Paper
    journal volume6
    journal issue2
    journal titleASCE-ASME J Risk and Uncert in Engrg Sys Part B Mech Engrg
    identifier doi10.1115/1.4045146
    page21004
    treeASCE-ASME J Risk and Uncert in Engrg Sys Part B Mech Engrg:;2020:;volume( 006 ):;issue: 002
    contenttypeFulltext
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