http://de.evo-art.org/index.php?action=history&feed=atom&title=Manipulating_Images_with_Fractal_Julia_SetsManipulating Images with Fractal Julia Sets - Versionsgeschichte2026-04-18T13:45:26ZVersionsgeschichte dieser Seite in de_evolutionary_art_orgMediaWiki 1.27.4http://de.evo-art.org/index.php?title=Manipulating_Images_with_Fractal_Julia_Sets&diff=4110&oldid=prevGbachelier: Die Seite wurde neu angelegt: „ == Reference == Stanley Spencer: Manipulating Images with Fractal Julia Sets. In: Bridges 2008. Pages 243–250 == DOI == == Abstract == The pictu…“2015-01-30T11:19:58Z<p>Die Seite wurde neu angelegt: „ == Reference == Stanley Spencer: <a href="/index.php?title=Manipulating_Images_with_Fractal_Julia_Sets" title="Manipulating Images with Fractal Julia Sets">Manipulating Images with Fractal Julia Sets</a>. In: <a href="/index.php?title=Bridges_2008" title="Bridges 2008">Bridges 2008</a>. Pages 243–250 == DOI == == Abstract == The pictu…“</p>
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== Reference ==<br />
Stanley Spencer: [[Manipulating Images with Fractal Julia Sets]]. In: [[Bridges 2008]]. Pages 243–250 <br />
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== DOI ==<br />
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== Abstract ==<br />
The pictures associated with the fractal Julia sets are familiar to mathematicians and non-mathematicians. The main<br />
purpose of this paper is to look at ways by which an image can be manipulated using the same mathematical process.<br />
This paper looks at several ways that an arbitrary pixel image can be iteratively transformed using fractal Julia set<br />
algorithms. The standard approach of letting the pixels evolve towards attractors was interesting, but a second<br />
approach, one that inverted the process so that attractors became expellers, proved more fruitful for creating interesting<br />
images.<br />
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== Extended Abstract ==<br />
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== Bibtex == <br />
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== Used References ==<br />
[1] Peitgen and Richter, The Beauty of Fractals, ISBN 3-540-15851,-0 Springer, 1986 - actual pages are mentioned in the body of the paper.<br />
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[2] Hans Lauwerier, Fractals Images of Chaos, ISBN 0-14-014411,-0 Penguin, 1991<br />
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[3] David Wells, Curious and Interesting Geometry, ISBN 0-14-011813-6, Penguin, 1991<br />
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[4] Chaos Theory, <http://en.wikipedia.org/wiki/chaos_theory>, (Accessed 28.12.2007)<br />
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== Links ==<br />
=== Full Text === <br />
http://archive.bridgesmathart.org/2008/bridges2008-243.pdf<br />
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[[intern file]]<br />
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=== Sonstige Links ===<br />
http://archive.bridgesmathart.org/2008/bridges2008-243.html</div>Gbachelier