Convergence of a crystalline approximation for an area-preserving motion.
Area-preserving motion in the plane is approximated by a generalized crystalline motion. The motion is described by a parabolic partial differential equation with non-local term while the crystallization (crystalline motion) is governed by a system of ordinary differential equations. Convergence of the combined system is shown.
scientific article; zbMATH DE number 2062745
scientific article