2022
DOI: 10.1021/acs.iecr.2c00899
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Polymer-Induced Drag Reduction in Dilute Newtonian and Semi-Dilute Non-Newtonian Fluids: An Assessment of the Double-Gap Concentric Cylinder Method

Abstract: Polymer-induced drag reduction (DR) in fluids was studied using a rotational rheometer with double-gap concentric cylinder geometry. Although both polymers (polyacrylamide (PAM) and 2-acrylamido-2methylpropane sulfonic acid (SPAM)) had molecular weights of several MDa, the contrasting polymer charge, nonionic and anionic, led to different polymer overlap concentrations (c*), PAM ≫ SPAM, and fluid rheology, with PAM fluids mostly Newtonian and SPAM fluids non-Newtonian (shearthinning). Based on these difference… Show more

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Cited by 5 publications
(33 citation statements)
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“…One possible explanation for this enhancement is related to the boundaries of the fluid, i.e., the geometry of the testing equipment, which consists of two concentric cylinders. The fluid flow of polymer solutions around curved boundaries, such as cylinders and spheres, could be linked to increased drag due to interactions between the polymer and the flow around the boundary. In their DR study on anionic sulfonated PAM (SPAM), using a double-gap concentric cylinder with a geometry similar to the one used in this work, Michaelides et al reported drag enhancement in laminar and early turbulent regions. The enhancement was higher for higher polymer concentrations.…”
Section: Resultsmentioning
confidence: 89%
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“…One possible explanation for this enhancement is related to the boundaries of the fluid, i.e., the geometry of the testing equipment, which consists of two concentric cylinders. The fluid flow of polymer solutions around curved boundaries, such as cylinders and spheres, could be linked to increased drag due to interactions between the polymer and the flow around the boundary. In their DR study on anionic sulfonated PAM (SPAM), using a double-gap concentric cylinder with a geometry similar to the one used in this work, Michaelides et al reported drag enhancement in laminar and early turbulent regions. The enhancement was higher for higher polymer concentrations.…”
Section: Resultsmentioning
confidence: 89%
“…As for the transition from stable to unstable region, for the solvent, the shear rate at which the transition occurs is around γ̇ t = 185 s –1 (ω t ≈ 10.4 rad/s), which is consistent with the results reported by Habibpour et al As polymer concentration increases for both polymers, the shear rate at which the transition occurs also increases. To obtain expressions for the viscosity as a function of shear rate in both stable and unstable regions, the Carreau–Yasuda model is used, an empirical form that is commonly used for polymer solutions that exhibit shear-thinning behavior (e.g., see the works of Habibpour et al and Michaelides et al). The model takes the following form η ( γ̇ ) = ( η 0 η ) false[ 1 + false( κ γ̇ false) a false] false( n 1 false) / a + η where η 0 and η ∞ are the zero- and infinite-shear viscosity, respectively.…”
Section: Resultsmentioning
confidence: 99%
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