A numerical solution and analytic approximation are obtained for the mean-field continuum equations corresponding to diffusion-controlled aggregation. For d>2 an asymptotic solution is found with the density of the cluster varying as the inverse radius, which suggests a Hausdorff dimension D=d-1
A scaling theory is developed for diffusion-limited cluster aggregation in a porous medium, where th...
The irreversible accretion of diffusing particles onto a large cluster results in a tenuous aggregat...
In this paper, we define a directed version of the Diffusion-Limited-Aggregation model. We present s...
We describe a simple theory of diffusion-limited-aggregation cluster growth which relates the large-...
Fractal aggregates obtained from diffusion limited growth processes are studied. Numerical simulatio...
In this paper, a diffusion-aggregation equation with delta potential is introduced. Based on the glo...
This thesis is dedicated to the variational and numerical study of a particular class of continuity ...
Two diffusive-growth models with an indefinite range of local densities are studied, and their fract...
We study the relation between stochastic and continuous transport-limited growth models, which gener...
On the d-dimensional torus we consider the drift-diffusion equation, where the diffusion coefficient...
Particle-cluster aggregation has been studied by computer simulation. It has been observed that the ...
We distinguish two different types of irreversible aggregation-accretion of individual particles and...
In realistic growth processes, both kinetic and chemical factors determine the structure of the aggr...
In many processes of interest in physics, chemistry and biology small particles come together to for...
A model has been developed for describing the aggregation process of two fractal clusters under quie...
A scaling theory is developed for diffusion-limited cluster aggregation in a porous medium, where th...
The irreversible accretion of diffusing particles onto a large cluster results in a tenuous aggregat...
In this paper, we define a directed version of the Diffusion-Limited-Aggregation model. We present s...
We describe a simple theory of diffusion-limited-aggregation cluster growth which relates the large-...
Fractal aggregates obtained from diffusion limited growth processes are studied. Numerical simulatio...
In this paper, a diffusion-aggregation equation with delta potential is introduced. Based on the glo...
This thesis is dedicated to the variational and numerical study of a particular class of continuity ...
Two diffusive-growth models with an indefinite range of local densities are studied, and their fract...
We study the relation between stochastic and continuous transport-limited growth models, which gener...
On the d-dimensional torus we consider the drift-diffusion equation, where the diffusion coefficient...
Particle-cluster aggregation has been studied by computer simulation. It has been observed that the ...
We distinguish two different types of irreversible aggregation-accretion of individual particles and...
In realistic growth processes, both kinetic and chemical factors determine the structure of the aggr...
In many processes of interest in physics, chemistry and biology small particles come together to for...
A model has been developed for describing the aggregation process of two fractal clusters under quie...
A scaling theory is developed for diffusion-limited cluster aggregation in a porous medium, where th...
The irreversible accretion of diffusing particles onto a large cluster results in a tenuous aggregat...
In this paper, we define a directed version of the Diffusion-Limited-Aggregation model. We present s...