Abstract
We construct an example of a convex surface whose curvature is a fractal measure related to the Sierpinski Gasket. The construction produces the surface as a limit of convex polyhedra . The curvature of each is a discrete measure supported on its vertices, and these discrete measures will converge to the fractal measure on .
Publication
A Convex Surface with Fractal Curvature, Fractals 28(4), 2020.

PhD Student in Computer Science