functionTwoPhaseDensity
Extends from Modelica.Icons.Function (Icon for functions).
Information
The gaseous and the liquid part of a fluid in a two phase flow are often discontinuously distributed. This complex behaviour is simplified for engineering calculations. The two phase flow of different fluid flow situations (e.g., bubble or stratified flow) is modelled as if the gaseous and the liquid phase are continuously distributed.
A mean density assuming a continuous distribution out of a discontinuous two phase fluid flow situation can be calculated with a homogeneous or a heterogeneous approach (see dp_twoPhaseOverall_DP).
The following modelling approaches can be used to calculate the mean density of two phase flow:
- homogeneous density (homogeneous approach)
- momentum flux density (heterogeneous approach)
- kinetic energy flow density (heterogeneous approach)
The heterogeneous approaches are analytically derived by minimising the momentum flux or the kinetic energy flow assuming implicitly that the two-phase flow will tend towards the minimum of this quantity.
References
- VDI:
- VDI - Wärmeatlas: Berechnungsblätter für den Wärmeübergang. Springer Verlag, 10th edition, 2006.
Inputs
| Type | Name | Default | Description |
|---|---|---|---|
| Modelica.Fluid.Dissipation.Utilities.Types.VoidFractionApproach | voidFractionApproach | Modelica.Fluid.Dissipation.Utilities.Types.VoidFractionApproach.Homogeneous | Choice of void fraction approach |
| Boolean | massFlowRateCorrection | false | Consider heterogeneous mass flow rate correction |
| SI.Density | rho_g | Density of gaseous phase | |
| SI.Density | rho_l | Density of liquid phase | |
| Real | epsilon_A | Void fraction (cross sectional averaged) | |
| Real | x_flow | Mass flow rate quality |
Outputs
| Type | Name | Default | Description |
|---|---|---|---|
| SI.Density | rho_2ph | Mean density of two phase flow |
Revisions
- 2 May 2011
by Stefan Wischhusen:
Corrected a logical error in use of inputmassFlowRateCorrection.