Draw a circle in a square. If the circle extends outside the square, it reenters from the other side as in a toroidal universe. In other words, a tessellation with a square unit cell.
Pack N such identical non-overlapping circles in a square. What is the largest radius for a given N?
Spheres in a cube.
Draw the Voronoi cell of each circle or sphere, yielding a polyhedral tessellation.
This has almost certainly been done, but I don't know the name of the problem.
No comments :
Post a Comment