Motion by Mean Curvature and Related Topics (Proceedings of the International Conference held at Trento, Italy, 20-24, 1992) ||

The series is aimed specifically at publishing peer reviewed reviews and contributions presented at workshops and conferences. Each volume is associated with a particular conference, symposium or workshop. These events cover various topics within pure and applied mathematics and provide up-to-date coverage of new developments, methods and applications. Introduction A phase-field model with a double obstacle potential Cahn and Hilliard fluid on an oscillating boundary Mathematical models of phase boundaries in alloys: phase field and sharp interface New ideas in calculus of variations and geometric measure theory The minimum time problem and its applications to front propagation Planar motion of an anisotropic interface Singular limit for an Allen-Cahn equation with a nonlocal term Axiomatization of shape analysis and application to texture hyperdiscrimination Variational approximation of the geometric motion of fronts On radial growth in crystallization theories of hyperbolic nature Physics and geometry of flow under curvature: singularity formation, minimal surfaces, geodesics, and surface tension Computing hypersurfaces which minimize surface energy plus bulk energy Boundary regularity for flows of nonparametric surfaces driven by mean curvature Some questions of De Giorgi about mean curvature flow of triply-periodic surfaces List of Contributors List of Participants In this paper we consider further the double obstacle phase field model introduced by Blowey & Elliott [BE3].