Volume Fraction: The volume of component divided by the total volume within a selected volume or at a point.
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Note: Total Volume Fraction has the same meaning as All Gas Volume Fraction. The only difference is the first is used in the Derived Variable Menu for Display in the GUI Viewing Window, while the latter is used in the Integrated Output recorded for selected volumes. |
) is based on the mixture of the liquid and gas. Following the Nykanen-model (Nykanen 2000),
is defined in terms of the mixture density (
) of liquid, vapor and non-condensable gases:|
5.161 |
5.162 |
where the subscripts "
" , “
" and “
" represent the liquid, vapor and all the non-condensable free gases in the system respectively.
indicates the mass fraction,
is the local flow pressure and
is the liquid bulk modulus. Note that the mixture density is also referred to as effective fluid density defined in equation 5.164.
Effective Vapor Density: Without the consideration of the temperature effect, the local (effective) vapor density is calculated using the Boyle’s Law:
|
5.163 |
where
and
are the saturation pressure and density at the given temperature.
If the temperature varies (i.e. the Heat module is active), the vapor density (at saturation) is also a function of temperature. The Expression Editor can be used to include the thermal effects.
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|
where
,
,
and
follows their respective laws of density; and
,
and
are either directly specified or obtained from solving transport equations, depending on the components and cavitation models.
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where
|
Kinematic viscosity (m2/s) |
|
Mass diffusivity (m2/s) |
|
Dynamic viscosity (Pa-s) |
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Density (kg/m3) |
in the Variable Gas Mass Fraction model and Full Gas Model. It is given as:
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where
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Kinematic viscosity of the primary fluid (m2/s) |
|
Mass diffusivity of the NCG through the liquid (m2/s) |
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where
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Mass diffusivity of the NCG through the liquid (m2/s) |
Vapor Schmidt Number: The Vapor Schmidt Number is the Schmidt Number of the vapor in the liquid. It is used to compute the mass diffusivity
of the vapor in all Cavitation models. It is given as:
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where
|
Mass diffusivity of the vapor in through the primary liquid (m2/s) |
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