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Disappearance of phase in the Stefan problem: one space dimension
Published online by Cambridge University Press: 16 July 2009
Abstract
We consider the two-phase one-dimensional Stefan problem in a finite interval, with initial and boundary conditions such that the solid phase vanishes at a finite time T and at a single point. We show that the temperature in the solid phase decreases to zero and is bounded by c exp (α/(t − T)) as extinction approaches (C, α > 0) and that phase boundaries at extinction have finite speeds.
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- Copyright © Cambridge University Press 1990
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