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An algebraic characterization of language-based opacity in labeled Petri nets

机译:标记Petri网中基于语言的不透明度的代数表征

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Opacity is a property of discrete event systems (DES) that is related to the possibility of hiding a secret to external observers (theintruders).The secret can be either a system state, or a sequence of events executed by the system itself. When the latter type of secrets is considered, the opacity property is referred to aslanguage-based opacity(LBO). This paper deals with LBO when the DES is modeled by a labeled Petri net. One necessary and sufficient condition to check LBO by solving Integer Linear Programming problems is given; such a condition exploits the algebraic representation of Petri nets. A sufficient condition is then derived, which is less demanding from the computational point of view. The effectiveness of the proposed approach is shown by means of examples.
机译:不透明度是离散事件系统(DES)的一个属性,与向外部观察者(入侵者)隐藏秘密的可能性有关。秘密可以是系统状态,也可以是系统本身执行的一系列事件。考虑后一种类型的机密时,不透明度属性称为基于语言的不透明度(LBO)。当DES由带标签的Petri网络建模时,本文涉及LBO。给出了通过解决整数线性规划问题来检查LBO的充要条件。这种条件利用了Petri网的代数表示。然后得出一个充分的条件,从计算的角度来看,条件不那么苛刻。通过示例显示了所提出方法的有效性。

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