AbstractFor solving the problem that typical Iterated Function System(IFS for short) attractor is very “regular”,we attempt to use bilinear transformation IFS through geometric approach, and use it to simulate fractal plant. The results show that bilinear transformation IFS can generate attractors with a higher degree of flexibility, reality, and a higher modeling capability. It's important to research nonlinear interactive fractal modeling algorithm
International audienceLRIFS's (Language-Restricted Iterated Function Systems) generalize the origina...
Fractal geometry is a new branch of mathematics. This report presents the tools, methods and theory ...
The paper concerns fractal homeomorphism between the attractors of two bi-affine iterated function s...
AbstractFor solving the problem that typical Iterated Function System(IFS for short) attractor is ve...
In computer graphics, geometric modelling of complex objects is a difficult process. An important cl...
Abstract: In the field of computer graphics construction of complex objects is difficult process. Ob...
Non-linear Iterated Function Systems (IFSs) are very powerful mathematical objects related to fracta...
Research and development of fractal techniques for modelling and control over intricate artificial a...
In the context of general iterated function systems (IFSs), we introduce bilinear fractal interpolan...
A simple, yet unifying method is provided for the construction of tilings by tiles obtained from the...
Non-linear Iterated Function Systems (IFSs) are very powerful mathematical objects related to fracta...
Non-linear Iterated Functions Systems (IFSs) are very powerful mathematical objects related to fract...
Abstract. In the context of general iterated function systems (IFSs), we introduce bilinear fractal ...
Abstract. The contribution of this paper is a new version of the escape time algorithm adapted to sy...
We study two methods of simulation of plants in R2 , the Lindenmayer system and the iterated functio...
International audienceLRIFS's (Language-Restricted Iterated Function Systems) generalize the origina...
Fractal geometry is a new branch of mathematics. This report presents the tools, methods and theory ...
The paper concerns fractal homeomorphism between the attractors of two bi-affine iterated function s...
AbstractFor solving the problem that typical Iterated Function System(IFS for short) attractor is ve...
In computer graphics, geometric modelling of complex objects is a difficult process. An important cl...
Abstract: In the field of computer graphics construction of complex objects is difficult process. Ob...
Non-linear Iterated Function Systems (IFSs) are very powerful mathematical objects related to fracta...
Research and development of fractal techniques for modelling and control over intricate artificial a...
In the context of general iterated function systems (IFSs), we introduce bilinear fractal interpolan...
A simple, yet unifying method is provided for the construction of tilings by tiles obtained from the...
Non-linear Iterated Function Systems (IFSs) are very powerful mathematical objects related to fracta...
Non-linear Iterated Functions Systems (IFSs) are very powerful mathematical objects related to fract...
Abstract. In the context of general iterated function systems (IFSs), we introduce bilinear fractal ...
Abstract. The contribution of this paper is a new version of the escape time algorithm adapted to sy...
We study two methods of simulation of plants in R2 , the Lindenmayer system and the iterated functio...
International audienceLRIFS's (Language-Restricted Iterated Function Systems) generalize the origina...
Fractal geometry is a new branch of mathematics. This report presents the tools, methods and theory ...
The paper concerns fractal homeomorphism between the attractors of two bi-affine iterated function s...