Fourier Asymptotics of Statistically Self-Similar Measures.
Fractal Differential Equations on the Sierpinski Gasket.
Fractal dimension of sets induced by bases of imaginary quadratic fields
Fractal geometry as design aid.
Fractal multiwavelets related to the Cantor dyadic group.
Fractal negations.
From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R2, we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.
Fractal Penrose tiles II: Tiles with fractal boundary as duals of Penrose triangles.
Fractal Penrose tilings I. Construction and matching rules.
Fractal Relaxed Dirichlet Problems.
Fractal trigonometric approximation.
Fractal Wavelet Dimensions and Time Evolution
Fractal-classic interpolants
The methodology of fractal interpolation is very useful for processing experimental signals in order to extract their characteristics of complexity. We go further and prove that the Iterated Function System involved may also be used to obtain new approximants that are close to classical ones. In this work a classical function and a fractal function are combined to construct a new interpolant. The fractal function is first defined as a perturbation of a classical mapping. The additional condition...
Fractales de Riemann: números y figuras.
Fractals and hidden symmetries in DNA.
Fractals and Multi Layer Coloring Algorithms
Fraktale Geometrie.
Fraktální geometrie
Fraktály a objektově orientované programování
Frontière du fractal de Rauzy et système de numération complexe