A billiard-based game interpretation of the Neumann problem for the curve shortening equation
The authors developed a family of discrete games, whose value functions converge to the unique viscisity solution of the Neumann boundary problem of the curve shortening flow equation. It is to be noted that the Neumann boundary value problems of mean curvature flow equations can be intemately connected with purely deterministic game theory.
scientific article; zbMATH DE number 5522278