Abstract
We present some results concerning fractals generated by an iterated function system which is formed using integral operators on the infinite dimensional space of continuous functions on a compact interval. We approximate the fractal via a finite approximant set and project this approximant set in two dimensions, in order to make possible the visualization of the fractal.
Cuvinte cheie
Attractor; Fractal; Hammerstein-type operator; Iterated function system; Orthogonal projection