Iterated Endomorphisms of the Plane


The Fractal Rabbit Endomorphism Wing of the Savage Rabbit Art Gallery proudly presents these creations by Savage Rabbit Artist and SCO employee Ronald Joe Record. These fantastic creations of Mr. Record's represent the dynamics of a wide variety of iterated endomorphisms of the plane. An endomorphism is a non-invertable map and very little is known about planar endomorphisms. Mr. Record hopes to someday complete his Ph.D. thesis in Mathematics by publishing his collaborative research on these maps. Colors generally represent the behaviour of the map ranging from stable periodic or fixed orbits to chaotic or "strange" attractors.

The first room of this wing has the following images available for viewing (click on desired image) :

You can select one of the images above for viewing, Continue to the Next Room of this wing, Skip to the Third Room of this wing, or enter the Lyapunov Rabbit Wing, visit the Mandelbrot Rabbit Wing, check out the Topographic Rabbit Wing, saunter through the Sporographic Rabbit Wing, zip over to the Iterographic Rabbit Wing, or stand at the Main Entrance to the Fractal Wing.

You may wish to enter the Pop Savage Art Wing, visit the Self Savage Portrait Wing, or stand at the Main Entrance to the Art Gallery.


This HTML document and Wing of the Savage Rabbit created and maintained by

Ronald Joe Record (rr@sco.com)