The two-dimensional case occupies a special position in the theory of critical phenomena
due to the exact results provided by lattice solutions and, directly in the continuum, by the …

We consider phase separation on the strip for the two-dimensional Ising model in the near-
critical region. Within the framework of field theory, we find exact analytic results for certain …

The exact theory of phase separation in a two-dimensional wedge is derived from the
properties of the order parameter and boundary condition changing operators in field theory …

We consider the fluctuating interface of a droplet pinned on a flat wall. For such a system we
compare results obtained within the exact field theory of phase separation in two dimensions …

We discuss the use of field theory for the exact determination of universal properties in two-
dimensional statistical mechanics. After a compact derivation of critical exponents of main …

We consider three-dimensional statistical systems at phase coexistence in the half-volume
with boundary conditions leading to the presence of an interface. Working slightly below the …

The characterization of density correlations in the presence of strongly fluctuating interfaces
has always been considered a difficult problem in statistical mechanics. Here we study-by …

We consider the three-dimensional Ising model slightly below its critical temperature, with
boundary conditions leading to the presence of an interface. We show how the interfacial …

We show how field theory yields the exact description of intermediate phases in the scaling
limit of two-dimensional statistical systems at a first order phase transition point. The ability of …

We compare results of the exact field theory of phase separation in two dimensions with
Monte Carlo simulations for the q-state Potts model with boundary conditions producing an …