Building partial differential equations models using cell-devs

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 Aut...

Descripción completa

Guardado en:

Detalles Bibliográficos
Publicado:	2019
Materias:	Cells Equations of motion Numerical methods Petri nets Common denominators Heat diffusions Hybrid simulation Lax-Wendroff method Method of lines Modeling and simulation methodologies Partial differential Shallow water equations Cytology
Acceso en línea:	https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_08917736_v2018-December_n_p1382_Wainer http://hdl.handle.net/20.500.12110/paper_08917736_v2018-December_n_p1382_Wainer
Aporte de:	Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) de Universidad de Buenos Aires

id	paper:paper_08917736_v2018-December_n_p1382_Wainer
record_format	dspace
spelling	paper:paper_08917736_v2018-December_n_p1382_Wainer2023-06-08T15:47:15Z Building partial differential equations models using cell-devs Cells Equations of motion Numerical methods Petri nets Common denominators Heat diffusions Hybrid simulation Lax-Wendroff method Method of lines Modeling and simulation methodologies Partial differential Shallow water equations Cytology 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. © 2018 IEEE 2019 https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_08917736_v2018-December_n_p1382_Wainer http://hdl.handle.net/20.500.12110/paper_08917736_v2018-December_n_p1382_Wainer
institution	Universidad de Buenos Aires
institution_str	I-28
repository_str	R-134
collection	Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic	Cells Equations of motion Numerical methods Petri nets Common denominators Heat diffusions Hybrid simulation Lax-Wendroff method Method of lines Modeling and simulation methodologies Partial differential Shallow water equations Cytology
spellingShingle	Cells Equations of motion Numerical methods Petri nets Common denominators Heat diffusions Hybrid simulation Lax-Wendroff method Method of lines Modeling and simulation methodologies Partial differential Shallow water equations Cytology Building partial differential equations models using cell-devs
topic_facet	Cells Equations of motion Numerical methods Petri nets Common denominators Heat diffusions Hybrid simulation Lax-Wendroff method Method of lines Modeling and simulation methodologies Partial differential Shallow water equations Cytology
description	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. © 2018 IEEE
title	Building partial differential equations models using cell-devs
title_short	Building partial differential equations models using cell-devs
title_full	Building partial differential equations models using cell-devs
title_fullStr	Building partial differential equations models using cell-devs
title_full_unstemmed	Building partial differential equations models using cell-devs
title_sort	building partial differential equations models using cell-devs
publishDate	2019
url	https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_08917736_v2018-December_n_p1382_Wainer http://hdl.handle.net/20.500.12110/paper_08917736_v2018-December_n_p1382_Wainer
_version_	1768546590225596416

Building partial differential equations models using cell-devs

Ejemplares similares