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Artículo

Mixed site-bond percolation in Archimedean (3,122) lattices

Torres, A. A.; González Flores, M. I.; Lebrecht, W.; Ramirez Pastor, Antonio JoseIcon
Fecha de publicación: 10/2022
Editorial: Elsevier Science
Revista: Physica A: Statistical Mechanics and its Applications
ISSN: 0378-4371
Idioma: Inglés
Tipo de recurso: Artículo publicado
Clasificación temática:
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Resumen

The site-bond percolation problem in two-dimensional (3,122) lattices has been studied by means of numerical simulation and analytical calculations. Motivated by considerations of cluster connectivity, two distinct schemes (denoted as S∩B and S∪B) were considered. In S∩B (S∪B), two points are connected if a sequence of occupied sites AND (OR) bonds joins them. The analytical method is based on the approximation introduced by Tsallis (2004), which allows to calculate the S∩B and S∪B percolation functions from the percolation functions corresponding to pure site and pure bond percolation problems. Theoretical and numerical data (supplemented by analysis using finite-size scaling theory) were used to determine, for the first time, the complete phase diagram of the system (phase boundary between the percolating and nonpercolating regions). Comparisons between results obtained using the Tsallis's scheme and simulation data were performed in order to test the reaches and limitations of the approach developed here.
Palabras clave: ARCHIMEDEAN LATTICES , MONTE CARLO METHODS , PERCOLATION , PHASE TRANSITIONS AND CRITICAL PHENOMENA , STATISTICAL MECHANICS OF MODEL SYSTEMS
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info:eu-repo/semantics/restrictedAccess Excepto donde se diga explícitamente, este item se publica bajo la siguiente descripción: Creative Commons Attribution-NonCommercial-ShareAlike 2.5 Unported (CC BY-NC-SA 2.5)
Identificadores
URI: http://hdl.handle.net/11336/211597
DOI: http://dx.doi.org/10.1016/j.physa.2022.127897
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Articulos de INST. DE FISICA APLICADA "DR. JORGE ANDRES ZGRABLICH"
Citación
Torres, A. A.; González Flores, M. I.; Lebrecht, W.; Ramirez Pastor, Antonio Jose; Mixed site-bond percolation in Archimedean (3,122) lattices; Elsevier Science; Physica A: Statistical Mechanics and its Applications; 604; 10-2022; 1-14
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