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Rheological effects on purely-elastic flow asymmetries in the cross-slot geometry
Arisa Yokokoji1, Stylianos Varchanis1, Amy Q Shen1
1Okinawa Institute of Science and Technology Graduate Univerisity, Onna-son, Okinawa 904-0495, Japan. simon.haward@oist.jp.
Elasticity and shear thinning in viscoelastic fluids significantly influence flow asymmetry in cross-slot geometries. Understanding this interplay is key to predicting elastic instabilities.
Area of Science:
- Fluid dynamics
- Rheology
- Polymer science
Background:
- Viscoelastic flows in cross-slot geometry can transition from symmetric to asymmetric states.
- This transition is often attributed to elastic effects at critical flow rates (Weissenberg number, Wi).
- The role of shear thinning in this transition remains an area of investigation.
Purpose of the Study:
- To investigate the combined effects of fluid elasticity and shear thinning on flow asymmetry in cross-slot geometry.
- To determine how the interplay between these properties influences the onset and development of asymmetric flows.
- To map flow states based on elasticity and shear thinning parameters.
Main Methods:
- Experimental study using polymer solutions with varying rheological properties.
- Flow velocimetry to measure flow asymmetry (I) as a function of Wi and shear thinning parameter (S).
- Numerical simulations using the linear simplified Phan-Thien-Tanner model.
Main Results:
- Flow asymmetry increases with Wi beyond a critical value, but is also dependent on the degree of shear thinning (S).
- For some solutions, flow symmetry is recovered at higher Wi values when shear thinning is minimal (low S).
- A flow state diagram in Wi-S space illustrates the relationship between flow asymmetry and fluid rheology.
Conclusions:
- Both fluid elasticity and shear thinning, along with their interaction, are critical factors governing elastic instabilities in cross-slot flows.
- The findings highlight the importance of considering rheological complexity beyond pure elasticity.
- Results provide a framework for understanding and predicting flow behavior in such geometries.
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