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BUILDING PARTIAL DIFFERENTIAL EQUATIONS MODELS USING CELL-DEVS

机译:使用CELL-DEVS建立偏微分方程模型

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The study of complex systems usually requires hybrid simulations because they have components that are continuous in nature and other that are discrete. It has been proved that DEVS is s a common denominator to combine different Modeling and Simulation methodologies (such as Petri Nets, Cellular Automata, Modelica etc.). We present a cellular model solution to solve PDEs as an extension of classical numerical methods combined with the Cell-DEVS formalism. We explain how to use Cell-DEVS to solve PDEs, focusing on two examples: the PDEs of a Heat Diffusion Process solved with the Method of Lines, and the Shallow Water Equations solved using the Lax-Wendroff method. We will discuss the advantages of solving PDEs with Cell-DEVS, in particular its integration with other hybrid models.
机译:复杂系统的研究通常需要混合仿真,因为它们具有本质上是连续的组件和其他离散的组件。事实证明,DEVS是组合不同建模和仿真方法(例如Petri网,Cellular Automata,Modelica等)的共同点。我们提出了一种细胞模型解决方案来解决PDE,这是与Cell-DEVS形式主义相结合的经典数值方法的扩展。我们将以两个示例为例,说明如何使用Cell-DEVS求解PDE:通过线法求解的热扩散过程的PDE,以及使用Lax-Wendroff方法求解的浅水方程。我们将讨论用Cell-DEVS解决PDE的优势,特别是与其他混合模型的集成。

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