Preserving opacity on Interval Markov Chains under simulation

B. Bérard, O. Kouchnarenko, J. Mullins, Mathieu Sassolas
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引用次数: 4

Abstract

Given a probabilistic transition system (PTS) A partially observed by an attacker, and an ω-regular predicate φ over the traces of A, measuring the disclosure of the secret φ in A means computing the probability that an attacker who observes a run of A can ascertain that its trace belongs to φ. We consider specifications given as Interval Markov Chains (IMCs), which are underspecified Markov chains where probabilities on edges are only required to belong to intervals. Scheduling an IMC S produces a concrete implementation as a PTS and we define the worst case disclosure of secret φ in S as the maximal disclosure of φ over all PTSs thus produced. We compute this value for a subclass of IMCs and we prove that simulation between specifications can only improve the opacity of implementations.
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区间马尔可夫链的不透明性保护
给定一个被攻击者部分观察到的概率转移系统(PTS) a,以及a的轨迹上的ω-正则谓词φ,测量a中秘密φ的披露意味着计算攻击者观察到a的运行可以确定其轨迹属于φ的概率。我们考虑区间马尔可夫链(IMCs)的规格,IMCs是一种未指定的马尔可夫链,其中边缘上的概率只需要属于区间。调度一个IMC S产生一个具体的PTS实现,我们将S中秘密φ的最坏情况披露定义为由此产生的所有PTS中φ的最大披露。我们为imc的一个子类计算了这个值,并证明了规范之间的模拟只能提高实现的不透明性。
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