Consistent perturbation expansion for phase-changing material in a finite domain
A self-consistent perturbation expansion is developed for the case of a finite slab of phase-changing material with constant boundary conditions corresponding to a ‘‘two-phase’’ problem. Consistency is achieved by a power-series expansion in functions of both solid and liquid Stefan numbers. Terms t...
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Veröffentlicht in: | Journal of applied physics 1987-06, Vol.61 (11), p.5018-5022 |
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container_title | Journal of applied physics |
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creator | KAHN, P. B ZARMI, Y |
description | A self-consistent perturbation expansion is developed for the case of a finite slab of phase-changing material with constant boundary conditions corresponding to a ‘‘two-phase’’ problem. Consistency is achieved by a power-series expansion in functions of both solid and liquid Stefan numbers. Terms through third order are calculated. |
doi_str_mv | 10.1063/1.338322 |
format | Article |
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B</creatorcontrib><creatorcontrib>ZARMI, Y</creatorcontrib><title>Consistent perturbation expansion for phase-changing material in a finite domain</title><title>Journal of applied physics</title><description>A self-consistent perturbation expansion is developed for the case of a finite slab of phase-changing material with constant boundary conditions corresponding to a ‘‘two-phase’’ problem. Consistency is achieved by a power-series expansion in functions of both solid and liquid Stefan numbers. 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ispartof | Journal of applied physics, 1987-06, Vol.61 (11), p.5018-5022 |
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language | eng |
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source | AIP Digital Archive |
subjects | Exact sciences and technology Fundamental areas of phenomenology (including applications) Heat transfer Heat transfer in inhomogeneous media, in porous media, and through interfaces Physics |
title | Consistent perturbation expansion for phase-changing material in a finite domain |
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