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Please use this identifier to cite or link to this item: http://hdl.handle.net/2080/148

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contributor.authorSatapathy, A K-
contributor.authorSahoo, R K-
date.accessioned2005-09-30T05:20:15Z-
date.available2005-09-30T05:20:15Z-
date.issued2001-
identifier.citationHeat and Mass Transfer, Vol 37, Iss 4-5, P 493-497en
identifier.urihttp://hdl.handle.net/2080/148-
descriptionCopyright for this article belongs to Springer Verlag DOI 10.1007/s002310000174en
description.abstractThis paper deals with a numerical solution of the two-dimensional convection-diffusion equation in an infinite domain, arising out of quenching of an infinite tube. On the wetted side, upstream of the quench front, a constant heat transfer coefficient is assumed. The downstream of the quench front as well as the inside surface of the tube are assumed to be adiabatic. The solution gives the quench front temperature as a function of various model parameters such as Peclet number, Biot number and the radius ratio. The solution has been found to be in good agreement with the available analytical solutions and thus validates the numerical procedure suggesteden
format.extent337377 bytes-
format.mimetypeapplication/pdf-
language.isoen-
publisherSpringer-Verlagen
subjectquenchingen
subjectinfinite tubeen
titleThermal analysis of an infinite tube during quenchingen
typeArticleen
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