<p>These are surfaces () for different values of the Hurst exponent . For easier visualization, we have scaled the height of the surfaces in order to stay between and . We note that for small values of the surfaces display an alternation of peaks and valleys (anti-persistent behavior) much more frequent than those one obtained for larger values of . For larger values of , the surfaces are smoother reflecting the persistent behavior induced by the value of .</p
Fractals fascinates both academics and art lovers. They are a form of chaos. A key feature that dist...
Abstract. Temperature fluctuations in a convective surface layer were investigated. Box counting ana...
Fractal properties of surfaces have been explored by many investigators. Most have concluded that fr...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
Fractal surface modeling methods that provide effective and spatially continuous information over na...
The authors estimate the exponents characterising the self-avoiding surfaces using an approximation ...
Restricted AccessThe authors estimate the exponents characterising the self-avoiding surfaces using ...
As a tool for studying complex shapes and structures in nature, fractal theory plays a critical role...
In this article, simulated/artificial surfaces consisting of perfectly ordered and mounded (perfect)...
A modified form for the surface-height-fluctuation correlation function of rough surfaces, gγ(R) ∝ ∫...
We investigate the theory of growth of anisotropically self-similar (i.e. self-affine) rough surface...
Fractal geometry has proven to be a powerful tool for modeling natural phenomena. Using discrete app...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
Rough corrugated surfaces or time series are modeled as one-dimensional, stationary, Gaussian random...
Objects in nature are often very irregular, so that, within the constraints of Euclidean geometry, o...
Fractals fascinates both academics and art lovers. They are a form of chaos. A key feature that dist...
Abstract. Temperature fluctuations in a convective surface layer were investigated. Box counting ana...
Fractal properties of surfaces have been explored by many investigators. Most have concluded that fr...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
Fractal surface modeling methods that provide effective and spatially continuous information over na...
The authors estimate the exponents characterising the self-avoiding surfaces using an approximation ...
Restricted AccessThe authors estimate the exponents characterising the self-avoiding surfaces using ...
As a tool for studying complex shapes and structures in nature, fractal theory plays a critical role...
In this article, simulated/artificial surfaces consisting of perfectly ordered and mounded (perfect)...
A modified form for the surface-height-fluctuation correlation function of rough surfaces, gγ(R) ∝ ∫...
We investigate the theory of growth of anisotropically self-similar (i.e. self-affine) rough surface...
Fractal geometry has proven to be a powerful tool for modeling natural phenomena. Using discrete app...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
Rough corrugated surfaces or time series are modeled as one-dimensional, stationary, Gaussian random...
Objects in nature are often very irregular, so that, within the constraints of Euclidean geometry, o...
Fractals fascinates both academics and art lovers. They are a form of chaos. A key feature that dist...
Abstract. Temperature fluctuations in a convective surface layer were investigated. Box counting ana...
Fractal properties of surfaces have been explored by many investigators. Most have concluded that fr...