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Algebraic state space approach to model and control combined automata

机译:组合自动机建模与控制的代数状态空间方法

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A new modeling tool, algebraic state space approach to logical dynamic systems, which is developed recently based on the theory of semi-tensor product of matrices (STP), is applied to the automata field. Using the STP, this paper investigates the modeling and controlling problems of combined automata constructed in the ways of parallel, serial and feedback. By representing the states, input and output symbols in vector forms, the transition and output functions are expressed as algebraic equations of the states and inputs. Based on such algebraic descriptions, the control problems of combined automata, including output control and state control, are considered, and two necessary and sufficient conditions are presented for the controllability, by which two algorithms are established to find out all the control strings that make a combined automaton go to a target state or produce a desired output. The results are quite different from existing methods and provide a new angle and means to understand and analyze the dynamics of combined automata.
机译:基于矩阵半张量积(STP)理论最近开发的一种新的建模工具,即逻辑动态系统的代数状态空间方法,被应用于自动机领域。利用STP,本文研究了以并行,串行和反馈方式构造的组合自动机的建模和控制问题。通过以矢量形式表示状态,输入和输出符号,转换和输出函数表示为状态和输入的代数方程。基于这些代数描述,考虑了组合自动机的控制问题,包括输出控制和状态控制,并提出了两个可控制性的必要条件和充分条件,从而建立了两种算法来找出所有构成控制条件的控制串。组合的自动机进入目标状态或产生所需的输出。结果与现有方法完全不同,为理解和分析组合自动机的动力学特性提供了新的视角和手段。

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