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A numerical analysis of buoyancy-driven melting and freezing

Scanlon, T.J. and Stickland, M.T. (2004) A numerical analysis of buoyancy-driven melting and freezing. International Journal of Heat and Mass Transfer, 47 (3). pp. 429-436. ISSN 0017-9310

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Abstract

A numerical investigation of transient natural convective heat transfer with coupled phase change is presented. The numerical model attempts to capture the solid-fluid interface using a fixed-grid solution and is applied to two pure substance cases found in published literature, one considering the melting of 95% pure Lauric acid and the other involving the freezing of water. The governing equations are solved in a manner such that if the temperature falls below the freezing isotherm then the convection terms in the equations of motion are effectively disengaged. Variations in the specific heat of the material are incorporated in order to account for the phase change. A non-Boussinesq approach is considered which accounts for any density extrema in the flow, particularly for the density inversion found in water. In both of the cases considered the phase change occurs between fixed temperature boundaries and Rayleigh numbers rest well within the laminar flow regime. From the results obtained it is demonstrated that a relatively simple numerical technique can be applied to capture the physics of buoyancy-driven melting and freezing and that the results are in reasonable concurrence with experimental data.

Item type: Article
ID code: 5053
Keywords: transient natural convective heat transfer, coupled phase change, solid-fluid interface, fixed-grid solution, Mechanical engineering and machinery, Mechanical Engineering, Fluid Flow and Transfer Processes, Condensed Matter Physics
Subjects: Technology > Mechanical engineering and machinery
Department: Faculty of Engineering > Mechanical and Aerospace Engineering
Depositing user: Strathprints Administrator
Date Deposited: 05 Jan 2008
Last modified: 26 Mar 2015 20:20
URI: http://strathprints.strath.ac.uk/id/eprint/5053

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