摘要

A fractional Stefan's problem with a boundary convective condition is solved, where the fractional derivative of order alpha a (0, 1) is taken in the Caputo sense. Then an equivalence with other two fractional Stefan's problems (the first one with a constant condition on x = 0 and the second with a flux condition) is proved and the convergence to the classical solutions is analyzed when alpha a dagger u 1 recovering the heat equation with its respective Stefan's condition.

  • 出版日期2014-6

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