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Published on: August 27, 2013
Purely elastic flow instabilities in microscale cross-slot devices
P C Sousa1, F T Pinho2, M S N Oliveira3
1Departamento de Engenharia Química, CEFT, Faculdade de Engenharia da Universidade do Porto, Rua Dr. Roberto Frias, 4200-465 Porto, Portugal. mmalves@fe.up.pt.
Concentrated polymer solutions in microchannels exhibit flow bifurcations and elastic instabilities. Wall effects and polymer concentration significantly influence flow patterns and instability transitions.
Area of Science:
- Fluid dynamics
- Rheology
- Microfluidics
Background:
- Investigating viscoelastic fluid behavior in microfluidic devices is crucial for understanding complex flow phenomena.
- Low Reynolds number flows in microgeometries are sensitive to fluid viscoelasticity and confinement effects.
Purpose of the Study:
- To experimentally study viscoelastic fluid flow in a cross-slot microgeometry.
- To determine the influence of polymer concentration and microchannel bounding walls on flow patterns and elastic instabilities.
Main Methods:
- Utilized several viscoelastic fluids in a cross-slot microfluidic device.
- Conducted experiments under low Reynolds number flow conditions.
- Varied polymer solution concentration and channel aspect ratio (depth to width).
Main Results:
- Concentrated polymer solutions showed flow bifurcation at a critical Weissenberg number (Wi), leading to steady asymmetric flow.
- Elastic instability onset and type depended on channel aspect ratio and polymer concentration.
- Higher aspect ratios (reduced wall effects) promoted two instabilities: steady asymmetric flow followed by time-dependent flow.
- Decreasing aspect ratio stabilized the flow, delaying transitions to asymmetric and unsteady states.
- Less concentrated solutions lacked the steady asymmetric instability, only exhibiting time-dependent flow instability.
Conclusions:
- Microchannel bounding walls exert a significant stabilizing effect on viscoelastic flow instabilities.
- Flow behavior transitions from steady asymmetric to time-dependent instabilities are tunable via channel geometry and fluid concentration.
- The Weissenberg number serves as a critical parameter for predicting elastic instabilities in confined viscoelastic flows.
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