Abstract
Percolation in a three-dimensional lattice, bounded by two free plane surfaces meeting at an angle chi , is studied within a real space renormalisation scheme. The edge critical behaviour at various surface and bulk transitions is analysed. The author does not find evidence for a first-order edge transition at higher values of alpha , as has recently been observed for an Ising model at an edge. Dependence of the edge scaling power ye on the opening angle alpha has been confirmed.
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