A one-dimensional coagulation-fragmentation process with a dynamical phase transition

This indicates that our prediction, based upon Landau theory, of a stable hexagonal phase in cholesterics in an applied field is not simply an anomaly associated with the

The originality of the proposed model is that both fluid phase and solid phase velocities, sediment concentration as well as fluid pressure are solved by the model whereas B¨

The estimated Tc of the Penrose (dual Penrose) lattice is higher (lower) than that of the square lattice, although the average coordination numbers of these three

The partition function, pair correlation function and the zero-field susceptibility for the one-dimen- sional Ising model with arbitrary spin are shown to be expressed in

Keywords: blister, thin film, fracture, delamination, buckling, Föppel-von Kármán, variational model, classification of global minimizers, phase diagram, nonlinear elasticity,

We wish to gain insight into the interface in the Ising model with the help of our previous results and the classical coupling of Edwards and Sokal (see chapter 1 of [9] for

Inspired by Pitman’s con- struction of coalescing random forests, we consider for every n ∈ N a uniform random tree with n vertices, and at each step, depending on the outcome of

More generally, our model based on (1), if com- bined with the assumption that the functions f and g are only controlled by the medium’s geometry, suggests that for a given