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Effect of mushy zone constant on isothermal phase change |
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May 22, 2019, 05:25 |
Effect of mushy zone constant on isothermal phase change
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Emil Helgren
Join Date: Feb 2019
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When modeling isothermal phase change ( T_solidus = T_liquidus) i expected to have a non-existent or at least very thin mushy zone, since there is no diffusion of latent heat*. When i observed a zone with a significant thickness (low_const.png) i thought about what might cause this. I came up with the explanation that because the solid phase is simulated as a fluid with a very big momentum sink**, there is still some little bit of convection of latent heat, since the velocity is not completely damped while
0 < Latent Heat content < Latent Heat of Fusion And this would create the zone seen on the image. From this reasoning, increasing the mushy zone constant (which determines the steep-ness of the damping in the momentum sink term) would make the zone thinner, since the velocity is damped quicker in response to freezing (/ ramped up quicker in response to melting), but this is not what happened when i increased it from 10^5 to 10^8 (which is the limit of the recommended span), as can be seen on (high_const.png). Does anybody have an idea what might cause this? Do you agree with the reasoning? Why is there a mushy zone still, and how to get rid of it(since there is no zone in the melting of water in reality)? *As can be seen in the formulas used by Voller and Prakash in this paper: https://www.sciencedirect.com/scienc...17931087901529 Which is the source provided in the ANSYS 18 theory guide for the case of T_solidus = T_liquidus in chapter 18.4 (Energy Equation) **(A_mush * vel * (1 - LF)^2/(LF^3 + 0.00001)) |
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Tags |
enthalpy equation, isothermal phase change, liquid fraction, mushy zone |
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