Cluster growth for Bernoulli site percolation on a cubic lattice
Enviado por Nils Berglund el
The connected component of one face for Bernoulli site percolation on a cubic lattice, for increasing parameter p and different lattice sizes.
Enviado por Nils Berglund el
The connected component of one face for Bernoulli site percolation on a cubic lattice, for increasing parameter p and different lattice sizes.
Enviado por Nils Berglund el
Backwards zooms for Bernoulli site percolation on a lattice of triangles
Enviado por Nils Berglund el
Backwards zooms for Bernoulli site percolation on a honeycomb lattice
Enviado por Nils Berglund el
Bernoulli site percolation on a Poisson disc process, for different lattice sizes. Open clusters are colored according to their size.
Enviado por Nils Berglund el
Bernoulli site percolation on a Poisson disc process, for different lattice sizes.
Enviado por Nils Berglund el
Bernoulli bond percolation on a square lattice, for different lattice sizes. Open clusters are colored according to their size.
Enviado por Nils Berglund el
Bernoulli site percolation on a lattice of equilateral triangles (whose centers form a hexagonal lattice), for different lattice sizes. Open clusters are colored according to their size.
Enviado por Nils Berglund el
Bernoulli site percolation on a honeycomb lattice, for different lattice sizes. Open clusters are colored according to their size.
Enviado por Samuel Lelièvre el
Diplotori are polyhedra “of genus one” (that is, “with one hole”, like a buoy or a donut) which are “flat” in the sense that the total angle at each vertex is exactly 360 degrees.
Enviado por Nils Berglund el
Bernoulli bond percolation on a honeycomb lattice, for different lattice sizes. Open clusters are shown in different colors.