one-phase stefan-like problems with latent heat depending on the position and velocity of the free boundary and with neumann or robin boundary conditions at the fixed face

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ID: 137156
2018
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Abstract
A one-phase Stefan-type problem for a semi-infinite material which has as its main feature a variable latent heat that depends on the power of the position and the velocity of the moving boundary is studied. Exact solutions of similarity type are obtained for the cases when Neumann or Robin boundary conditions are imposed at the fixed face. Required relationships between data are presented in order that these problems become equivalent to the problem where a Dirichlet condition at the fixed face is considered. Moreover, in the case where a Robin condition is prescribed, the limit behaviour is studied when the heat transfer coefficient at the fixed face goes to infinity.
Reference Key
bollati2018mathematicalone-phase Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors ;Julieta Bollati;Domingo A. Tarzia
Journal journal of power sources
Year 2018
DOI
10.1155/2018/4960391
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