A type of self-avoiding random walk which generates the perimeter of two-dimensional lattice-percolation clusters is given. The algorithm has been stimulated on a computer, yielding the mean perimeter length as a function of occupation probability.Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/48801/2/jav17i15p3009.pd
<p>A 100×100 matrix was created with each position on the lattice being given a random number betwee...
We perform random walk simulations on binary three‐dimensional simple cubic lattices covering the en...
Abstract Using a recently developed method to simulate percolation on large clusters of distributed ...
Abstract. A type of self-avoiding random walk whish generates the perimeter of two-dimensional latti...
The frontier in gradient percolation is generated directly by a type of self-avoiding random walk. T...
AbstractWe study the scaling behavior of self-avoiding walks on critically dilute lattices. To this ...
Simulations of random walkers on two‐dimensional (square lattice) percolation clusters were performe...
We numerically investigate random walks (RWs) and self-avoiding random walks (SAWs) on critical perc...
This work presents a numerical investigation of self-avoiding walks (SAWs) on percolation clusters, ...
Algorithms for estimating the percolation probabilities and cluster size distribution are given in t...
© 2019 American Physical Society. How does removal of sites by a random walk lead to blockage of per...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
The average connectivity constant mu of self-avoiding walks (SAWs) is obtained from exact enumeratio...
We numerically investigate random walks (RWs) and self-avoiding random walks (SAWs) on critical perc...
We consider clusters formed by points randomly distributed in space, each point being connected to i...
<p>A 100×100 matrix was created with each position on the lattice being given a random number betwee...
We perform random walk simulations on binary three‐dimensional simple cubic lattices covering the en...
Abstract Using a recently developed method to simulate percolation on large clusters of distributed ...
Abstract. A type of self-avoiding random walk whish generates the perimeter of two-dimensional latti...
The frontier in gradient percolation is generated directly by a type of self-avoiding random walk. T...
AbstractWe study the scaling behavior of self-avoiding walks on critically dilute lattices. To this ...
Simulations of random walkers on two‐dimensional (square lattice) percolation clusters were performe...
We numerically investigate random walks (RWs) and self-avoiding random walks (SAWs) on critical perc...
This work presents a numerical investigation of self-avoiding walks (SAWs) on percolation clusters, ...
Algorithms for estimating the percolation probabilities and cluster size distribution are given in t...
© 2019 American Physical Society. How does removal of sites by a random walk lead to blockage of per...
Algorithms are presented for the computationally efficient manipulation of graphs. These are subseq...
The average connectivity constant mu of self-avoiding walks (SAWs) is obtained from exact enumeratio...
We numerically investigate random walks (RWs) and self-avoiding random walks (SAWs) on critical perc...
We consider clusters formed by points randomly distributed in space, each point being connected to i...
<p>A 100×100 matrix was created with each position on the lattice being given a random number betwee...
We perform random walk simulations on binary three‐dimensional simple cubic lattices covering the en...
Abstract Using a recently developed method to simulate percolation on large clusters of distributed ...