ATTRACTORS POINTS IN THE AUTOSUBSTITUTION

Recently an operation of graphs called substitution has been incorporated. In an informal way, the substitution consists in the replacement of a vertex for a graph. This new graph is characterized through a function (of substitution) that it could be self definable. The substitution of each vertex o...

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Autores principales:	MONTENEGRO,EDUARDO, CABRERA,EDUARDO
Lenguaje:	English
Publicado:	Universidad Católica del Norte, Departamento de Matemáticas 2001
Materias:	Graph subtitution of graph discrete dynamical systems
Acceso en línea:	http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172001000200004
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spelling	oai:scielo:S0716-091720010002000042001-11-07ATTRACTORS POINTS IN THE AUTOSUBSTITUTIONMONTENEGRO,EDUARDOCABRERA,EDUARDO Graph subtitution of graph discrete dynamical systems Recently an operation of graphs called substitution has been incorporated. In an informal way, the substitution consists in the replacement of a vertex for a graph. This new graph is characterized through a function (of substitution) that it could be self definable. The substitution of each vertex of a graph G, through injectives functions of substitution, by the same G graph will be called autosubstitution and denoted by G(G). If X represents the class of all the simple and finite graphs and w is an application of X in X, defined by w (G) = G (G), then it is interest in studying the dynamic properties of w and the construction of some algorithms that they permit the generating of fractal images. In function of the above-mentioned it is proposed to analyze the autosubstitution for graphs simple and finite. Framed in the area of the Graph Dynamics, inside the area of the Graph Theory, the present work will use, preferably, simple and finite graphinfo:eu-repo/semantics/openAccessUniversidad Católica del Norte, Departamento de MatemáticasProyecciones (Antofagasta) v.20 n.2 20012001-08-01text/htmlhttp://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172001000200004en10.4067/S0716-09172001000200004
institution	Scielo Chile
collection	Scielo Chile
language	English
topic	Graph subtitution of graph discrete dynamical systems
spellingShingle	Graph subtitution of graph discrete dynamical systems MONTENEGRO,EDUARDO CABRERA,EDUARDO ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
description	Recently an operation of graphs called substitution has been incorporated. In an informal way, the substitution consists in the replacement of a vertex for a graph. This new graph is characterized through a function (of substitution) that it could be self definable. The substitution of each vertex of a graph G, through injectives functions of substitution, by the same G graph will be called autosubstitution and denoted by G(G). If X represents the class of all the simple and finite graphs and w is an application of X in X, defined by w (G) = G (G), then it is interest in studying the dynamic properties of w and the construction of some algorithms that they permit the generating of fractal images. In function of the above-mentioned it is proposed to analyze the autosubstitution for graphs simple and finite. Framed in the area of the Graph Dynamics, inside the area of the Graph Theory, the present work will use, preferably, simple and finite graph
author	MONTENEGRO,EDUARDO CABRERA,EDUARDO
author_facet	MONTENEGRO,EDUARDO CABRERA,EDUARDO
author_sort	MONTENEGRO,EDUARDO
title	ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
title_short	ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
title_full	ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
title_fullStr	ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
title_full_unstemmed	ATTRACTORS POINTS IN THE AUTOSUBSTITUTION
title_sort	attractors points in the autosubstitution
publisher	Universidad Católica del Norte, Departamento de Matemáticas
publishDate	2001
url	http://www.scielo.cl/scielo.php?script=sci_arttext&pid=S0716-09172001000200004
work_keys_str_mv	AT montenegroeduardo attractorspointsintheautosubstitution AT cabreraeduardo attractorspointsintheautosubstitution
_version_	1718439721695182848

ATTRACTORS POINTS IN THE AUTOSUBSTITUTION

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