The Kardar-Parisi-Zhang (KPZ) equation defines the main universality class for nonlinear
growth and roughening of surfaces. But under certain conditions, a conserved KPZ equation …

To analyze long-range temporal correlations in surface growth, we study numerically the (1+
1)-dimensional Kardar–Parisi–Zhang (KPZ) equation driven by temporally correlated noise …

The morphology evolution of polycrystalline ZnO films grown by pulsed laser deposition was
investigated by atomic force microscopy and compared with morphologies simulated in 2+ 1 …

To analyze long-range spatial correlations in surface growth, we study numerically a class of
generalized Kardar-Parisi-Zhang equation with a fractional Laplacian and driven by long …

We introduce a class of generalized Langevin-type growth equations exhibiting long-ranged
temporal correlations in kinetic roughening, and investigate memory effects and dynamic …

Esta tesis es el resultado del trabajo llevado a cabo en el Departamento de Nanoestructuras
y Superficies del Instituto de Ciencia de Materiales de Madrid, el cual se encuentra adjunto …

We investigate spatially discretized versions of a class of nonequilibrium continuum
equations for epitaxial growth processes in (2+ 1)-dimensions using numerical integration …

We numerically study a one-dimensional conserved growth equation with competing linear
(Ehrlich-Schwoebel) and nonlinear instabilities. As a control parameter is varied, this model …

This Commentary draws attention to a recent paper that discovers an overlooked possibility,
and associated richness, in the scaling of nonequilibrium interfaces. The underlying …