The Etching model on various fractal substrates embedded in two dimensions was investigated by means of kinetic Mento Carlo method in order to determine the relationship between dynamic scaling exponents and fractal parameters. The fractal dimensions are from 1.465 to 1.893, and the random walk exponents are from 2.101 to 2.578. It is found that the dynamic behaviors on fractal lattices are more complex than those on integer dimensions. The roughness exponent increases with the increasing of the random walk exponent on the fractal substrates but shows a non-monotonic relation with respect to the fractal dimension. No monotonic change is observed in the growth exponent
This article examines fractals with reference to random models of natural surfaces, highlighting the...
We show through numerical simulation that fractal morphology appears at the end of the spontaneous e...
AbstractThis paper presents a new method of calculating the fractal dimension of surfaces as well as...
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The dynamic scaling behaviors of the restricted-solid-on-solid (RSOS) model on two new types of subs...
Recently, the kinetics of surface roughening has attracted a lot of attention in statistical physics...
We consider the dynamical scaling and kinetic roughening of single-valued interfaces propagating in ...
When a finite volume of etching solution is in contact with a disordered solid, complex dynamics of ...
When a finite volume of etching solution is in contact with a disordered solid, complex dynamics of ...
We propose a phenomenological field theoretical approach to the chemical etching of a disordered sol...
We propose a phenomenological field theoretical approach to the chemical etching of a disordered sol...
Abstract. We present a microscopic description of interface growth with power-law noise distriiurion...
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The eff...
We study the evolution of (2+1)-dimensional surface morphology in the Kuramoto-Sivashinsky (K-S) mod...
Fractal etch structures on n type silicon photoelectrodes were obtained under anodic bias in concent...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
We show through numerical simulation that fractal morphology appears at the end of the spontaneous e...
AbstractThis paper presents a new method of calculating the fractal dimension of surfaces as well as...
content has been downloaded from IOPscience. Please scroll down to see the full text
The dynamic scaling behaviors of the restricted-solid-on-solid (RSOS) model on two new types of subs...
Recently, the kinetics of surface roughening has attracted a lot of attention in statistical physics...
We consider the dynamical scaling and kinetic roughening of single-valued interfaces propagating in ...
When a finite volume of etching solution is in contact with a disordered solid, complex dynamics of ...
When a finite volume of etching solution is in contact with a disordered solid, complex dynamics of ...
We propose a phenomenological field theoretical approach to the chemical etching of a disordered sol...
We propose a phenomenological field theoretical approach to the chemical etching of a disordered sol...
Abstract. We present a microscopic description of interface growth with power-law noise distriiurion...
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The eff...
We study the evolution of (2+1)-dimensional surface morphology in the Kuramoto-Sivashinsky (K-S) mod...
Fractal etch structures on n type silicon photoelectrodes were obtained under anodic bias in concent...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
We show through numerical simulation that fractal morphology appears at the end of the spontaneous e...
AbstractThis paper presents a new method of calculating the fractal dimension of surfaces as well as...