Motivated by quantum quenches in spin chains, a one-dimensional toy-model of fermionic
particles evolving in imaginary-time from a domain-wall initial state is solved. The main …

We revisit the problem of determining the Arctic curve in the six-vertex model with domain
wall boundary conditions. We describe an alternative method, by which we recover the …

In this paper we consider the six-vertex model at ice point on an arbitrary three-bundle
domain, which is a generalization of the domain-wall ice model on the square (or …

We study numerically the two-point correlation functions of height functions in the six-vertex
model with domain wall boundary conditions. The correlation functions and the height …

We demonstrate the appearance of thermal order by disorder in Ising pyrochlores with
staggered antiferromagnetic order frustrated by an applied magnetic field. We use a mean …

The six-vertex model with domain-wall boundary conditions is one representative of a class
of two-dimensional lattice statistical mechanics models that exhibit a phase separation …

Under certain boundary conditions, the square ice model exhibits a phase separation in
which the core of the system is disordered while its outer region remains ordered. This …

We use the tangent method to compute the arctic curve of the Twenty-Vertex (20V) model
with particular domain wall boundary conditions for a wide set of integrable weights. To this …

In classical and quantum frustrated magnets the interactions in combination with the lattice
structure impede the spins to order in optimal configurations at zero temperature. The …

We perform a numerical study of the F model with domain-wall boundary conditions. Various
exact results are known for this particular case of the six-vertex model, including closed …