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Regularization, Recognition and Complexity Estimation Methods of Automata Models of Discrete Dynamical Systems in Control Problem

机译:控制问题中离散动力系统自动机模型的正则化,识别和复杂度估计方法

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In paper are considered laws of functioning of discrete determined dynamical systems and specific processes of functioning of such systems. As basic mathematical model of laws of functioning of systems are used automata models with a fundamentally new extension of these models to models with a countable infinite sets of states. This expansion is possible thanks to the proposed and developed by Tverdohlebov V. A. the mathematical apparatus of geometrical images of automaton mappings. Are presented results of development of regularization methods for partially set automata models of systems based on use of geometrical images of automatons mappings and numerical interpolation methods. Also in paper are considered a problem of complexity estimation of laws in a whole and specific processes of functioning of dynamic systems. For these purpose are used recurrent models and methods and also a specific mathematical apparatus of discrete riv-functions. Is spent classification by complexity estimations of automata models.
机译:在本文中,考虑了离散确定的动力学系统的功能定律以及此类系统的特定过程。使用自动机模型作为系统功能定律的基本数学模型,这些模型从根本上将这些模型扩展为具有可数无穷状态集的模型。得益于Tverdohlebov V. A.提出和开发的自动机映射几何图像的数学装置,这种扩展成为可能。介绍了使用自动机映射的几何图像和数值插值方法开发的系统部分设置自动机模型的正则化方法的结果。在论文中还考虑了动态系统功能的整体和特定过程中法则的复杂性估计问题。为了这些目的,使用了递归模型和方法,以及离散的riv函数的特定数学装置。通过自动机模型的复杂度估算来进行分类。

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