In this paper we study the scaling behavior of the fluctuations in the steady state WS with the system size N for a surface growth process given by the competition between the surface relaxation (SRM) and the Ballistic Deposition (BD) models on degree uncorrelated Scale Free networks (SF), characterized by a degree distribution P(k) ~ k^{−lambda}, where k is the degree of a node. It is known that the fluctuations of the SRM model above the critical dimension (dc = 2) scales logarithmically with N on euclidean lattices. However, Pastore y Piontti et. al. [A. L. Pastore y Piontti et. al., Phys. Rev. E 76, 046117 (2007)] found that the fluctuations of the SRM model in SF networks scale logarithmically with N for lambda= 3. In this letter we fo...
We study the dynamics of growth at the interface level for two different kinetic models. Both of the...
We characterize the different morphological phases that occur in a simple one-dimensional model of p...
We performed extensive Monte Carlo simulations of the ballistic deposition model in (1 + 1)-dimensio...
Synchronization problems in complex networks are very often studied by researchers due to their many...
We study the fluctuations of the interface, in the steady state, of the Surface Relaxation Model (SR...
The authors have studied fluctuations in the steady state of a modified ballistic deposition model. ...
In this dissertation, I present a number of theoretical and numerical studies of the dynamic scaling...
2005-2006 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
A set of one dimensional interfaces involving attachment and detachment of k-particle neighbors is s...
We study the dynamics of the contact process, one of the simplest nonequilibrium stochastic processe...
The Contact Process has been studied on complex networks exhibiting different kinds of quenched dis...
In this work we have reported the evolution of rough surface by different competitive growth model i...
In this work we have reported the evolution of rough surface by different competitive growth model i...
We study the ballistic deposition and the grain deposition models on two-dimensional substrates. Usi...
We consider growing interfaces as dynamical networks whose nodes are the discrete points of the inte...
We study the dynamics of growth at the interface level for two different kinetic models. Both of the...
We characterize the different morphological phases that occur in a simple one-dimensional model of p...
We performed extensive Monte Carlo simulations of the ballistic deposition model in (1 + 1)-dimensio...
Synchronization problems in complex networks are very often studied by researchers due to their many...
We study the fluctuations of the interface, in the steady state, of the Surface Relaxation Model (SR...
The authors have studied fluctuations in the steady state of a modified ballistic deposition model. ...
In this dissertation, I present a number of theoretical and numerical studies of the dynamic scaling...
2005-2006 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
A set of one dimensional interfaces involving attachment and detachment of k-particle neighbors is s...
We study the dynamics of the contact process, one of the simplest nonequilibrium stochastic processe...
The Contact Process has been studied on complex networks exhibiting different kinds of quenched dis...
In this work we have reported the evolution of rough surface by different competitive growth model i...
In this work we have reported the evolution of rough surface by different competitive growth model i...
We study the ballistic deposition and the grain deposition models on two-dimensional substrates. Usi...
We consider growing interfaces as dynamical networks whose nodes are the discrete points of the inte...
We study the dynamics of growth at the interface level for two different kinetic models. Both of the...
We characterize the different morphological phases that occur in a simple one-dimensional model of p...
We performed extensive Monte Carlo simulations of the ballistic deposition model in (1 + 1)-dimensio...