1-dimensional fluid flow model for 2-phase boiling flow (finite
volumes, 2-phase, Chen correlation)
This model extends Flow1D2ph by computing the
distribution of the heat transfer coefficient gamma and
making it available through an extended version of the
wall connector.
The model can be used for one-phase or two-phase water/steam
flow. The heat transfer coefficient is computed according to the
following hypotheses:
- If the fluid is subcooled liquid or superheated steam,
Dittus-Boelter's correlation [1] is used.
- If the fluid is a two-phase mixture with a steam fraction less
than the (constant) critical value xCHF, the heat transfer
coefficient is computed according to Chen's correlation [2].
- If the fluid is wet steam with a steam fraction greater than
the (constant) critical value xCHF, the heat transfer
coefficient is computed according to Dittus-Boelter's correlation
[1], by considering only the steam fraction of the mixture.
A smoothing algorithm is applied to the nodes which are in the
neighbourhood of a transition boundary between non-boiling and
boiling conditions, to avoid non-physical sudden changes of the
nodal values of the heat transfer coefficient when the transition
boundary passes through a node. The computed values of the heat
transfer coefficient are thus a continuous function of the nodal
enthalpies and pressures, so that it is not necessary to generate
events in order to handle discontinuities
References
- J. C. Collier: Convective Boiling and Condensation, 2nd
ed.,McGraw Hill, 1981, pp. 146.
- J. C. Collier: Convective Boiling and Condensation, 2nd
ed.,McGraw Hill, 1981, pp. 215-220.
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