INVESTIGADORES
RAMIREZ PASTOR antonio Jose
artículos
Título:
Monte Carlo Simulation of the Percolation Process Caused by the Random Sequential Adsorption of k-mers on Heterogeneous Triangular Lattices
Autor/es:
M. QUINTANA; , I. KORNHAUSER; R. LÓPEZ; A. J. RAMIREZ-PASTOR; G. ZGRABLICH
Revista:
PHYSICA A - STATISTICAL AND THEORETICAL PHYSICS
Referencias:
Año: 2006 vol. 361 p. 195 - 208
ISSN:
0378-4371
Resumen:
Mixed site-bond percolation is studied for a random sequential adsorption process of k-mers on heterogeneous lattices with variable connectivity by means of Monte Carlo simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved. simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved. simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved. simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved. simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved. on heterogeneous lattices with variable connectivity by means of Monte Carlo simulation. The percolation phase diagrams are built to render evidence about complex structures. Critical exponents are also calculated to show that the universality class corresponding to ordinary percolation in two dimensions is preserved.