Physics of Fluids · 2022 · 18 citations · 36 references
Natural SciencesMechanical EngineeringPhysicsFluid DynamicsFluid MechanicsRheologyNon-newtonian FlowNon-newtonian Fluid FlowNon-newtonian Fluid MechanicsTurbulenceTurbulent FlowViscous FlowNon-newtonian TurbulenceNon-newtonian ViscosityReynolds NumberReynolds Number EffectsSuspensionsTurbulence ModulationViscosityViscosity Effects
The turbulent regime of non-Newtonian flows presents a particular interest as flow behavior is directly affected by the internal microstructure type of the fluid. Differences in the dispersed phase of a particle laden flow can either lead to drag reduction and turbulence attenuation or to drag and turbulence enhancement in polymer flows and dense suspensions, respectively. A general concept of non-Newtonian fluid flow may be considered in a continuous manner through the micropolar theory, recognizing the limitations that bound this theory. In recent articles [Sofiadis and Sarris, “Microrotation viscosity effect on turbulent micropolar fluid channel flow,” Phys. Fluids 33, 095126 (2021); Sofiadis and Sarris, “Turbulence intensity modulation by micropolar fluids,” Fluids 6, 195 (2021)], the micropolar viscosity effect of the turbulent channel flow under constant Reynolds number and its turbulent modulation were investigated. The present study focuses on the investigation of the turbulent micropolar regime as the Reynolds number increases in a channel flow. Findings support that the micropolar stress, which was found to assist turbulence enhancement in the present model, attenuates as Re increases. Effects on the friction behavior of the flow, as Reynolds number increases, become more important for cases of higher micropolar viscosity, where a reverse drag behavior is observed as compared to lower micropolar viscosity ones. Finally, turbulence intensification for these cases declines close to the wall in contrast to lower micropolar viscosity flows, which manage to sustain high turbulence and increase drag in the near-wall region along with Re.
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A. Cemal Eringen · Indiana University Mathematics Journal · 1966 · 2.4K citations
Engineering, Physics, Fluid Dynamics +16
On coherent-vortex identification in turbulence
Yves Dubief, F. Delcayre · Journal of Turbulence · 2000 · 771 citations