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From Discrete to Continuous Dynamical Systems and Vice-versa. Application to a Neo-Austrian Representation of the Production Process.

机译:从离散到连续动力系统,反之亦然。在生产过程的新奥地利表示中的应用。

摘要

This paper deals with the relations between the solution of dynamical systems whose equations, either discrete or continuous originate from the same model. We introduce the problem for a simple physical model : the pendulum. We discuss then a neo-Austrian representation of the production process. Finally we present a general numerical method which allows to transform a continuous problem into a discrete one.
机译:本文讨论了动力学系统的解之间的关系,其方程组的离散或连续方程均源自同一模型。我们介绍一个简单的物理模型的问题:摆。然后,我们讨论生产过程的新奥地利代表制。最后,我们提出了一种通用的数值方法,该方法可以将连续问题转化为离散问题。

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