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Computability and the morphological complexity of some dynamics on continuous domains

机译:连续域上某些动力学的可计算性和形态复杂性

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摘要

The partially ordered set of compact intervals provides a convenient embedding space for the analysis of some Dynamical Systems. Crucial dynamical properties are transferred to it, while allowing an investigation of stability and chaoticity, in terms of computability, in particular in the presence of singularities. We will survey some results which display the connections between the geometric complexity of the dynamics and computability issues, as well as new relations between dynamic predictability and effective decidability.
机译:紧凑间隔的部分排序集合为某些动力学系统的分析提供了方便的嵌入空间。重要的动力学特性被传递给它,同时允许在可计算性方面,特别是在存在奇点的情况下,研究稳定性和混沌性。我们将调查一些结果,这些结果显示出动力学的几何复杂性与可计算性问题之间的联系,以及动态可预测性与有效可判定性之间的新关系。

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