Abstract
A generalization of Derrida and Vannimenus transfer-matrix Monte Carlo for calculations of percolation conductivity of Penrose Tiling was applied. The strips used were 10{sup 4} long and widths varied between 3 and 19. The results show that in spite of differences for strip widths 3-7 the percolative conductivity of Penrose tiling is very close to that of square lattice. The estimation of the percolation transport exponent once more confirms the universality conjecture for 0-1 distribution of resistors. (author). 15 refs, 3 figs.
Citation Formats
Babalievski, F V.
Percolation conductivity of penrose tiling by transfer-matrix Monte Carlo.
IAEA: N. p.,
1991.
Web.
Babalievski, F V.
Percolation conductivity of penrose tiling by transfer-matrix Monte Carlo.
IAEA.
Babalievski, F V.
1991.
"Percolation conductivity of penrose tiling by transfer-matrix Monte Carlo."
IAEA.
@misc{etde_10132904,
title = {Percolation conductivity of penrose tiling by transfer-matrix Monte Carlo}
author = {Babalievski, F V}
abstractNote = {A generalization of Derrida and Vannimenus transfer-matrix Monte Carlo for calculations of percolation conductivity of Penrose Tiling was applied. The strips used were 10{sup 4} long and widths varied between 3 and 19. The results show that in spite of differences for strip widths 3-7 the percolative conductivity of Penrose tiling is very close to that of square lattice. The estimation of the percolation transport exponent once more confirms the universality conjecture for 0-1 distribution of resistors. (author). 15 refs, 3 figs.}
place = {IAEA}
year = {1991}
month = {Sep}
}
title = {Percolation conductivity of penrose tiling by transfer-matrix Monte Carlo}
author = {Babalievski, F V}
abstractNote = {A generalization of Derrida and Vannimenus transfer-matrix Monte Carlo for calculations of percolation conductivity of Penrose Tiling was applied. The strips used were 10{sup 4} long and widths varied between 3 and 19. The results show that in spite of differences for strip widths 3-7 the percolative conductivity of Penrose tiling is very close to that of square lattice. The estimation of the percolation transport exponent once more confirms the universality conjecture for 0-1 distribution of resistors. (author). 15 refs, 3 figs.}
place = {IAEA}
year = {1991}
month = {Sep}
}