#NonNewtonianFluids
💨 Power-law vs Carreau models: Which predicts non-Newtonian turbulent flow better? LES study in porous media reveals answers for complex geometries & high Reynolds flows. Free until Aug 31st!
dl.begellhouse.com/journals/3d2...

#TurbulenceModeling #NonNewtonianFluids
August 6, 2025 at 1:34 PM
🌊 Natural convection of Jeffrey fluids through porous channels with inclined magnetic fields. Our systematic review covers Hall current effects & thermal radiation. Free download until August 31st!

dl.begellhouse.com/journals/3d2...

#NonNewtonianFluids #Magnetohydrodynamics
July 15, 2025 at 2:04 PM
💨 Power-law vs Carreau models: Which predicts non-Newtonian turbulent flow better? LES study in porous media reveals answers for complex geometries & high Reynolds flows. Free until Aug 31st!
dl.begellhouse.com/journals/3d2...

#TurbulenceModeling #NonNewtonianFluids
August 6, 2025 at 1:33 PM
🌊 Natural convection of Jeffrey fluids through porous channels with inclined magnetic fields. Our systematic review covers Hall current effects & thermal radiation. Free download until August 31st!

dl.begellhouse.com/journals/3d2...

#NonNewtonianFluids #Magnetohydrodynamics
July 15, 2025 at 2:05 PM
Influence of Rheology and Geometry on Oscillation in Fluidic Oscillators

🤖 IA: It's not clickbait ✅
👥 Users: It's not clickbait ✅

#fluidics #nonnewtonianfluids #oscillation

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Influence of Rheology and Geometry on Oscillation in Fluidic Oscillators
This study investigates the oscillation behavior of fluidic oscillators when operating with non-Newtonian power-law fluids, focusing on how rheological parameters and chamber geometry influence oscillation onset and stability. Using unsteady numerical simulations, the researchers analyze the coupling effects of the flow behavior index (n), which reflects shear-thinning capability, and the consistency index (K), which measures overall viscous resistance. They identify a critical threshold (n≈0.61, K≈0.163) beyond which oscillations fail due to excessive viscous resistance, disrupting the Coanda effect. The study distinguishes two oscillation cessation states: marginal locking, where increased inlet velocity can reactivate oscillation, and deep locking, where high consistency creates irreversible deadlock. Additionally, the chamber expansion angle (α) significantly impacts stability, with angles above 20° weakening wall-attachment pressure gradients even in strongly shear-thinning fluids. These findings establish a coupled rheology-geometry-dynamics criterion for oscillation onset, offering valuable guidance for designing fluidic components and optimizing performance when working with complex fluids.
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May 10, 2026 at 10:10 PM