Mathematical Models for Phase Change Problems

Inhaltsverzeichnis

• I — Generalized Phase Changes.
• Internal constraints and constitutive laws, by M. Frémond.
• Liquid-vapour phase change in porous media, by P. Nicolas.
• The Cahn-Hilliard model for the kinetics of phase separation, by C. Elliott.
• An evolution problem related to shape memory alloys, by P. Colli.
• Automatic control of one-dimensional thermomechanical phase transitions, by J. Sprekels.
• Irreversible phase changes, by D. Blanchard.
• Phase change without sharp interfaces, by A. Fasano and M. Primicerio.
• II — Stefan Problems.
• The Stefan problem revisited, by J. F. Rodrigues.
• Stefan problem with surface tension, by A. Visintin.
• On the singularities of one-dimensional Stefan problems with supercooling, by A. Fasano, M. Primicerio, S. D. Howison and J. R. Ockendon.
• Kinetic undercooling regularization of supercooled Stefan problems, by S. Howison and Xie W..
• Two-phase Stefan problems with feedback controls, by K.
• H. Hoffmann and N. Kenmochi.
• Local mesh refinements for two-phase Stefan problems in two space variables, by R. H. Nochetto, M. Paolini and C. Verdi.
• Linearization of parabolic free boundary problems, by R. H. Nochetto.
• III – Miscellaneous Problems.
• Externally induced dissipative collision, by M. M Marques.
• Optimal control of systems governed by hemivariational inequalities, by P. D. Panagiotopoulos and J. Haslinger.
• A mathematical formulation for a generalized Hertz impact problem, by J. A. C Martins and L. Trabucho.
• Free boundary value problems arising in composite masonry structures, by C. C. Baniotopoulos.
• On uniqueness for evolution problems with hysteresis, by M. Hilpert.
• A diffusion problem with gradient constaint, by L. Santos.
• AUTHOR INDEX.