Generic Animation Method for Multi-Objects in IFS Fractal Form

Both non-metamorphic animation and metamorphic animation of objects or multi-objects in IFS fractal form as basic animation method can be implemented by a modified version of the random iteration algorithm as basic algorithm. In this way it is possible to create an attractive animation based on the combination of both animation methods as a generic animation method, as discussed in this paper. The proposed method can be used as an alternative for or as an extension of the existing animation methods in classical geometry, which are restricted to objects with regular forms. The proposed method can be used to produce more attractive media for interactively learning about the behavior of manipulated objects of any form.

[1]  Iping Supriana Suwardi,et al.  Animation simulation of shooting aircraft events by combination of metamorphic animation on multi-object and on object of IFS fractal model: Based on cloning and collision detection techniques , 2014, 2014 International Conference on Computer, Control, Informatics and Its Applications (IC3INA).

[2]  Nicolas Dutil.  Construction of Fractal Objects with Iterated Function Systems , 2000 .

[3]  Xiong Yueshan,et al.  IFS fractal morphing based on coarse convex-hull , 2011, 2011 6th IEEE Joint International Information Technology and Artificial Intelligence Conference.

[4]  B. Mandelbrot.  Fractal Geometry of Nature , 1984 .

[5]  Iping Supriana Suwardi,et al.  Hybrid Animation Model of Multi-object in Fractal Form based on Metamorphic Interpolation and Partitioned-Random Iteration Algorithms , 2013 .

[6]  M. Barnsley,et al.  Iterated function systems and the global construction of fractals , 1985, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

[7]  Yunping Zheng,et al.  A Fractal-based Algorithm for the Metamorphic Animation , 2006, 2006 2nd International Conference on Information & Communication Technologies.

[8]  Michael F. Barnsley,et al.  Fractals everywhere, 2nd Edition , 1993 .

[9]  C. Sparrow.  The Fractal Geometry of Nature , 1984 .

[10]  Ngo Quoc Tao,et al.  A novel approach for image morphing , 2004, The 2004 IEEE Asia-Pacific Conference on Circuits and Systems, 2004. Proceedings..