Integral formulations and bounds for two phase Stefan problems initially not at their fusion temperature (Q1077188)
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scientific article; zbMATH DE number 3956506
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Integral formulations and bounds for two phase Stefan problems initially not at their fusion temperature |
scientific article; zbMATH DE number 3956506 |
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Integral formulations and bounds for two phase Stefan problems initially not at their fusion temperature (English)
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1986
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For two phase moving boundary problems for spheres, cylinders, and plane integral formulations are obtained generalizing known results for one phase Stefan problems. The authors consider: the inward thawing of an initially subcoated solid contained within the just named geometries, or within regions bounded by concentric spheres, cylinders, and planes; the outward thawing of an initially subcooled solid in the finite region surrounding a sphere, cylinder, or plate. Bound obtained for inward thawing are compared with exact numerical solutions given by the enthalpy method.
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Newton heat loss
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concentric geometries
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finite slabs
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bounds on
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interface motion
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relation to enthalpy
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two phase moving boundary problems
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spheres
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cylinders
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integral formulations
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inward thawing
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outward thawing
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0.90351427
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0.9003524
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0.89971495
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0.8974842
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0.8961057
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