Abstract
In an extrusion process, an external gear pump can be used to control the flow rate of the system. When extruding polymers, the viscosity is quite high, resulting in negligible inertia and thus laminar flow. The external gear pump contains two gears, one driven by a motor and one driven by means of contact with the other gear. In our previous work, the flow of a viscous fluid through an external gear pump was studied using the finite element method. Local mesh refinement was applied based on the respective distance between boundaries. Furthermore, the rotation of both gears was imposed. In this work, the rotation of one gear is imposed, whereas the other gear is freely rotating. However, the minimum distance between the gears is limited to a minimum value. When this value is reached, contact is assumed and also the rotation of second gear is imposed. A reversion of the torque on this gear results in a release of contact. In this manner, a quasi driver/driven situation is created in the numerical simulations. It is observed that contact is released periodically, and thus cannot be assumed present continuously, as is often prescribed. Non-Newtonian material properties, such as shear thinning and the pressure dependence of the density or the viscosity, alter how long contact is released during a tooth rotation.
Original language | English |
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Article number | 104818 |
Number of pages | 12 |
Journal | Journal of Non-Newtonian Fluid Mechanics |
Volume | 306 |
DOIs | |
Publication status | Published - Aug 2022 |
Funding
The results of this study have been obtained through the FLEX-Pro project (PROJ-00679), which was in part funded by the European Funding for Regional Development (EFRO). The research is performed in collaboration with VMI Holland B.V. Patrick Anderson reports financial support was provided by VMI.
Funders | Funder number |
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Vascular Medicine Institute, University of Pittsburgh | |
European Regional Development Fund |
Keywords
- Compressible
- Contact
- External gear pump
- Finite element method
- Numerical simulations
- Pressure-dependent viscosity
- Shear thinning