Abstract
The statistical mechanics of the interface between two discrete thermodynamic phases is studied in terms of a field which describes the deviation of the interface from planar. Exploiting the dynamical Euclidean invariance of the Hamiltonian of the field , we construct expansions for Ising-like critical behavior in dimensions, with a critical temperature of order , Scaling functions for the interface profile and width in a pinning potential are obtained.
- Received 26 June 1979
DOI:https://doi.org/10.1103/PhysRevLett.43.808
©1979 American Physical Society