The article of record as published may be located at http://dx.doi.org/10.1016/0097-8493(94)90098-1From any given Iterated Function System, a small set of balls that cover the fractal attractor can be simply determined. This gives a priori bounds on the region of space in which the attractor may be constructed
We study the dimension theory of limit sets of iterated function systems consisting of a countably i...
In computer graphics, geometric modelling of complex objects is a difficult process. An important cl...
Frequency estimates are derived for the Lyapunov dimension of attractors of non-linear dynamical sys...
Technical Report for Period January 1993 - April 1993From any given Iterated Function System, a smal...
[[abstract]]Before rendering 2D or 3D fractals with iterated function systems, it is necessary to ca...
[[abstract]]Before rendering 2D or 3D fractals with iterated function systems, it is necessary to ca...
SIGLEAvailable from British Library Document Supply Centre-DSC:8722.324(96-01) / BLDSC - British Lib...
I study sets of attractors and non-attractors of finite iterated function systems. I provide exampl...
Iterated function systems (IFSs) and their attractors have been central to the theory of fractal geo...
The paper states that the known algorithms for generating and constructing fractal sets can be signi...
Abstract: Sierpinski carpet is one of the classic fractals with strict self-similar property. In thi...
In 1988 Falconer introduced a formula which predicts the value of the Hausdorff dimension of the att...
A random iterated function system (RIFS) is a finite set of (deterministic) iterated function system...
Abstract. Local iterated function systems are an important generalisation of the standard (global) i...
Inhomogeneous iterated function systems are natural generalisations of the classic iterated function...
We study the dimension theory of limit sets of iterated function systems consisting of a countably i...
In computer graphics, geometric modelling of complex objects is a difficult process. An important cl...
Frequency estimates are derived for the Lyapunov dimension of attractors of non-linear dynamical sys...
Technical Report for Period January 1993 - April 1993From any given Iterated Function System, a smal...
[[abstract]]Before rendering 2D or 3D fractals with iterated function systems, it is necessary to ca...
[[abstract]]Before rendering 2D or 3D fractals with iterated function systems, it is necessary to ca...
SIGLEAvailable from British Library Document Supply Centre-DSC:8722.324(96-01) / BLDSC - British Lib...
I study sets of attractors and non-attractors of finite iterated function systems. I provide exampl...
Iterated function systems (IFSs) and their attractors have been central to the theory of fractal geo...
The paper states that the known algorithms for generating and constructing fractal sets can be signi...
Abstract: Sierpinski carpet is one of the classic fractals with strict self-similar property. In thi...
In 1988 Falconer introduced a formula which predicts the value of the Hausdorff dimension of the att...
A random iterated function system (RIFS) is a finite set of (deterministic) iterated function system...
Abstract. Local iterated function systems are an important generalisation of the standard (global) i...
Inhomogeneous iterated function systems are natural generalisations of the classic iterated function...
We study the dimension theory of limit sets of iterated function systems consisting of a countably i...
In computer graphics, geometric modelling of complex objects is a difficult process. An important cl...
Frequency estimates are derived for the Lyapunov dimension of attractors of non-linear dynamical sys...
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