Local existence, uniqueness, and maximal-time extension results are established for a generalized two-phase Stefan problem for a parabolic system with coupled free-boundary dynamics modeling bread baking.
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On behavior of free boundaries to generalized two-phase Stefan problems for parabolic partial differential equation systems
Local existence, uniqueness, and maximal-time extension results are established for a generalized two-phase Stefan problem for a parabolic system with coupled free-boundary dynamics modeling bread baking.