On a mixed boundary value problem of diffusion type |
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Authors: | Harold Levine |
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Institution: | (1) Department of Mathematics, Stanford University, Stanford, California, U.S.A. |
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Abstract: | Fluid arriving at the surface of an unevenly heated solid (such as a reactor rod) may initially be converted to steam on the higher temperature portion of the surface; and the extent of the steam covered portion shrinks when there is a continual supply of cooling fluid. A two-dimensional model diffusion problem, involving linear specifications and intended for a determination of the steady advance of the (quench) front which separates the fluid and steam covered parts of a slab face, is resolved in exact fashion and the estimates of a prior approximate calculation (Caflisch and Keller, 1981) are thereby extended. |
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