Using the Mathur-Saxena Averaging Method for Dynamic Viscosity
This method becomes available when the multi-component gas model is used. Selecting this method provides the choice of the Chapman-Enskog method for Dynamic Viscosity on the Mixture Component level.
The following properties show up on the mixture component level:
- Dipole momentum – a measure of polarity of a covalent bond in the molecule (always given in Debye)
- Lennard-Jones characteristic length – the collision diameter (always given in Angstroms)
- Lennard-Jones energy – the potential energy of attraction (given in K)
These properties have only one method available for their calculation: Constant. These values are used for calculating the dynamic viscosity of the individual component for the Chapman-Enskog method.
When the Method property of the Dynamic Viscosity node is set to Mathur-Saxena Averaging, the node appears.
The Mathur-Saxena Averaging methods for Dynamic Viscosity and Thermal Conductivity are specifications of the Multi-Component Mathur-Saxena Averaging Property method < > where is a material property. This method uses the following formula to compute the property on the mixture level, using values that are given for the individual mixture components ( is the mole fraction of component ):
When the option is set, each component within the Gas Components manager has a Dynamic Viscosity node that contains the Chapman-Enskog node. See Using the Chapman-Enskog Method for Dynamic Viscosity.