We present an alternative finite-size approach to a set of parity-conserving interfaces involving attachment, dissociation, and detachment of extended objects in 1+1 dimensions. With the aid of a nonlocal construct introduced by Barma and Dhar in related systems [Phys. Rev. Lett. 73, 2135 (1994)], we circumvent the subdiffusive dynamics and examine close-to-equilibrium aspects of these interfaces by assembling states of much smaller, numerically accessible scales. As a result, roughening exponents, height correlations, and width distributions exhibiting universal scaling functions are evaluated for interfaces virtually grown out of dimers and trimers on large-scale substrates. Dynamic exponents are also studied by finite-size scaling of the...
Abstract The growth mechanism of interfaces in nature may be anomalous in the sense that the inter...
15 pages, 8 figures.This contribution is dedicated to the lasting memory of the late Carlos Pérez Ga...
We report local roughness exponents, αloc, for three interface growth models in one dimension which ...
A set of one dimensional interfaces involving attachment and detachment of k-particle neighbors is s...
A finite temperature version of body-centered solid-on-solid growth models involving attachment and ...
The dynamics of a one-dimensional growth model involving attachment and detachment of particles is s...
4 pages, 3 figures.-- PACS nrs.: 05.40.+j, 05.70.Ln, 68.35.Fx, 81.15.Pq.-- ArXiv pre-print available...
[[abstract]]We study a recently introduced stochastic growth model for interfacial depinning with qu...
46 pages, 7 figuresInternational audienceWe study the scaling properties of a one-dimensional interf...
Recent experimental works on one-dimensional (1D) circular Kardar-Parisi-Zhang (KPZ) systems whose r...
The dynamics of fluctuating radially growing interfaces is approached using the formalism of stochas...
We discuss the steady-state dynamics of interfaces with periodic boundary conditions arising from bo...
[[abstract]]A study on the (1+1) -dimensional superrough growth processes is undertaken. We first wo...
The roughening behavior of a one-dimensional interface fluctuating under quenched disorder growth is...
We studied two questions that are still unclear concerning the interfaces growth equation of Kardar,...
Abstract The growth mechanism of interfaces in nature may be anomalous in the sense that the inter...
15 pages, 8 figures.This contribution is dedicated to the lasting memory of the late Carlos Pérez Ga...
We report local roughness exponents, αloc, for three interface growth models in one dimension which ...
A set of one dimensional interfaces involving attachment and detachment of k-particle neighbors is s...
A finite temperature version of body-centered solid-on-solid growth models involving attachment and ...
The dynamics of a one-dimensional growth model involving attachment and detachment of particles is s...
4 pages, 3 figures.-- PACS nrs.: 05.40.+j, 05.70.Ln, 68.35.Fx, 81.15.Pq.-- ArXiv pre-print available...
[[abstract]]We study a recently introduced stochastic growth model for interfacial depinning with qu...
46 pages, 7 figuresInternational audienceWe study the scaling properties of a one-dimensional interf...
Recent experimental works on one-dimensional (1D) circular Kardar-Parisi-Zhang (KPZ) systems whose r...
The dynamics of fluctuating radially growing interfaces is approached using the formalism of stochas...
We discuss the steady-state dynamics of interfaces with periodic boundary conditions arising from bo...
[[abstract]]A study on the (1+1) -dimensional superrough growth processes is undertaken. We first wo...
The roughening behavior of a one-dimensional interface fluctuating under quenched disorder growth is...
We studied two questions that are still unclear concerning the interfaces growth equation of Kardar,...
Abstract The growth mechanism of interfaces in nature may be anomalous in the sense that the inter...
15 pages, 8 figures.This contribution is dedicated to the lasting memory of the late Carlos Pérez Ga...
We report local roughness exponents, αloc, for three interface growth models in one dimension which ...