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Trajectory Planning under Current-State Opacity Constraints

机译:当前状态不透明度约束下的轨迹规划

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Privacy and security guarantee against curious observers or malicious actors has recently emerged as a critical aspect for maintaining, protecting, and securing complex automated systems that are implemented over shared (thus, non-secure) cyber-infrastructures, such as the Internet. In this paper, we discuss how current-state opacity formulations can be used to capture privacy properties of interest in automated systems that are modeled as controlled finite automata that need to be steered from one state (initial location) to another state (target location), while maintaining certain privacy guarantees. More specifically, given a deterministic finite automaton that is externally observed via some output mapping, along with a subset of states S that are considered critical/secret, we aim to drive it from a given initial state (starting location) to a given target state (final location) while ensuring that, in the process, the state (location) of the finite automaton at any given time is not exposed (i.e., the external observer cannot be certain that the state of the system belongs to the set of critical/secret states S). We develop two algorithms that can be used to solve this constrained trajectory planning problem and obtain an appropriate sequence of inputs (if one exists) or conclude that no such sequence exists (otherwise). The first algorithm has complexity O(N2~N) and the second algorithm has complexity O(N~(K+2)), where N (K) is the number of states (secret states).
机译:对奇怪的观察员或恶意演员的隐私和安全保障最近被出现为维护,保护和保护复杂的自动化系统的关键方面,这些自动化系统是通过共享(由此,非安全)网络基础设施(如互联网)的复杂自动化系统。在本文中,我们讨论了当前状态的透明度配方如何用于捕获自动系统中感兴趣的隐私属性,这些自动化系统被建模为需要从一个状态(初始位置)到另一个状态(目标位置)的控制有限自动机,同时保持某些隐私保障。更具体地,考虑到通过一些输出映射外部观察的确定性有限自动机,以及被认为是关键/秘密的状态的子集,我们的目标是将其从给定的初始状态(起始位置)驱动到给定的目标状态(最终位置)同时确保在过程中,在任何给定时间的有限自动机的状态(位置)未暴露(即,外部观察者不能确定系统的状态属于一组关键/秘密状态。我们开发了两个可用于解决该约束轨迹规划问题的算法,并获得适当的输入序列(如果存在)或得出结论,没有存在这样的序列(否则)。第一算法具有复杂性O(n2〜n),第二算法具有复杂性O(n〜(k + 2)),其中n(k)是状态(秘密状态)的数量。

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