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Deposit  # 113

"A Polynomial function that is iterated from an initial value either stays bounded or diverges to infinity.  These Julia sets are created from the function f(z) = Z^2 + C where both Z and C-Values are imaginary numbers and C is some fixed constant.  The coloring is representative of the rate at which a specified range of values diverge. The white region is made up of those points which remain bounded."
  Chaya's animation is a large file.  Be patient.
Animated Julia sets
Chaya Morasha Gilbert-McNabb
cgilber4@calstatela.edu
Chaya's signature         

Other Fractals  in the NCB
Mandelbrot Set
   An Interactive Java Script with MandelZoom

Exploring Sierpinski
   Interactive Sierpinski Triangles

Menger's Sponge
    A 3-D Analog of Sierpinski's Carpet

A 2006 JAVA Applet
   Baravelle Spirals - Recursive Series
  ..//baravelle/baravelle.htm
We invite you to contribute a Fractal "deposit"
  to the National Curve Bank.

 See    Submit a Curve.


Links helpful to JAVA programmers creating mathematical projects
    JavaView:  Interact 3D Geometry and Visualization
http://www.javaview.de
    JEP:  Java Math Expression Parser
   

  
Waclaw Sierpinski
1882-1969
 
Benoit Mandelbrot
1924 - 2010
     
August, 1985