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Dealing with Nondeterminism in Symbolic Control

机译:处理符号控制中的不确定性

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Abstractions (also called symbolic models) are simple descriptions of continuous and hybrid systems that can be used in analysis and control. They are usually constructed in the form of transition systems with finitely many states. Such abstractions offer a very attractive approach to deal with complexity, while at the same time allowing for rich specification languages. Recent results show that, through the abstraction process, the resulting transition systems can be non-deterministic (i.e., if an input is applied in a state, several next states are possible). However, the problem of controlling a nondeterministic transition system from a rich specification such as a temporal logic formula is not well understood. In this paper, we develop a control strategy for a nondeterministic transition system from a specification given as a Linear Temporal Logic formula with a deterministic Buechi generator. Our solution is inspired by LTL games on graphs, is complete, and scales polynomially with the size of the Buechi automaton. An example of controlling a linear system from a specification given as a temporal logic formula over the regions of its triangulated state space is included for illustration.
机译:抽象(也称为符号模型)是可用于分析和控制的连续系统和混合系统的简单描述。它们通常以具有有限多个状态的过渡系统的形式构造。这种抽象提供了一种非常有吸引力的方法来处理复杂性,同时允许使用丰富的规范语言。最近的结果表明,通过抽象过程,生成的转换系统可能是不确定的(即,如果输入以某种状态应用,则可能有多个下一个状态)。但是,从诸如时间逻辑公式之类的丰富规范控制不确定的转换系统的问题尚未得到很好的理解。在本文中,我们根据具有确定性Buechi生成器的线性时间逻辑公式给出的规范,为非确定性转换系统开发了一种控制策略。我们的解决方案受到图形上LTL游戏的启发,它是完整的,并且按照Buechi自动机的大小进行多项式缩放。为了说明起见,包括了根据在其三角状态空间的区域上作为时间逻辑公式给出的规范来控制线性系统的示例。

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