a modular Mandelbulb
Submitted by Torsten Stier on
A modular power 8 Mandelbulb consisting of 3 power 2 Mandelbulbs.
Users
The Mandelbox in PseudoKleinian grid
Submitted by Torsten Stier on
An advanced way to integrate particular Mandelbox parameters in PseudoKleinian order.
Asymmetric rock-paper-scissors-lizzard-Spock equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving five chemicals. Each chemical dominates one of the others, is dominated by another one, and does not interact with the other two.
Transition from 3-branched to 5-branched spirals in the Rock-Paper-Scissors-Lizard-Spock equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving five chemicals, each of them dominating two others. There are two interaction parameters, which are equal at the beginning of the simulation. As one of them decreases to zero, spirals with 5 branches appear.
The rock-paper-scissors-lizard-Spock reaction-diffusion equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving five chemicals, each of them dominating two of the others, and dominated by the other two.
Spirals in the rock-paper-scissors equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving three chemicals, each of them dominating one of the others, and dominated by the other one.
Vorticity of spirals in the rock-paper-scissors equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving three chemicals, each of them dominating one of the others, and dominated by the other one.
Rock-paper-scissors reaction-diffusion equation on the sphere
Submitted by Nils Berglund on
Solution of a reaction-diffusion equation involving three chemicals, each of them dominating one of the others, and dominated by the other one.
Allen-Cahn equation on the sphere
Submitted by Nils Berglund on
3D render of the Allen-Cahn equation on the 2-sphere. The color hue and radial coordinate indicate the value of the field, with red corresponding to positive values, and blue to negative values.
Waves with cubic symmetry on the sphere, 2d projection
Submitted by Nils Berglund on
Solution of the wave equation on a sphere. Reflecting obstacles have been placed around the vertices of a cube. The initial state is a set of circular waves of alternating sign, concentrated at the centers of the faces of the cube and on the centers of its edges. The video shows an equirectangular projection.