2022
DOI: 10.1002/htj.22533
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Analysis of Joule heating and chemical reaction effects in electroosmosis peristaltic transport of couple‐stress and micropolar fluids

Abstract: This article features the reaction of electroosmosis peristaltic transport of combined couple‐stress and micropolar fluid in an inclined asymmetric channel through a porous medium. Mathematical modeling is given in the presence of Joule heating, thermal radiation, and heat flux effects. The relevant equations are computed subject to long wavelength and small Reynolds number approximation. The coupled system resulting equations have been executed computationally to plot different effects graphically. A detailed… Show more

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Cited by 21 publications
(7 citation statements)
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“…This is exactly the same dimensionless solution of the quasi‐steady condition of the Couette‐laminar flow between two parallel plates which is, for example, presented in Alexiades et al 25 Moreover, when the Biot number approaches infinity ( Bi → ∞ ) which corresponds to the isothermal boundary condition at the bottom plate, the solution obtained in Equation (39) can be further reduced to (τ)=[20.25em.italicSte0.25em·0.25emτ]1/2 $\unicode{x02206}(\tau )={[2. {St}e\cdot \tau ]}^{1/2}$…”
Section: Resultssupporting
confidence: 72%
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“…This is exactly the same dimensionless solution of the quasi‐steady condition of the Couette‐laminar flow between two parallel plates which is, for example, presented in Alexiades et al 25 Moreover, when the Biot number approaches infinity ( Bi → ∞ ) which corresponds to the isothermal boundary condition at the bottom plate, the solution obtained in Equation (39) can be further reduced to (τ)=[20.25em.italicSte0.25em·0.25emτ]1/2 $\unicode{x02206}(\tau )={[2. {St}e\cdot \tau ]}^{1/2}$…”
Section: Resultssupporting
confidence: 72%
“…In fact, the location of the interface front is a function of time and the temperature of the liquid and the solid are both equal to the fusion temperature at this location. However, the temperature distribution in the liquid and solid side described by Equations ( 16) and (25), respectively, are coupled by the Stefan condition which represents the temporal variations of the solid layer thickness as follows:…”
Section: Physical Modelmentioning
confidence: 99%
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“…Devi et al 32 did some parametric analysis of nanofluid over a stretching sheet. Reddy et al 33 performed this study inside an inclined asymmetric channel with the presence of thermal radiation, Joule heating, and heat flux. However, in none of the aforementioned studies heat generation/absorption was included over a permeable stretching sheet.…”
Section: Introductionmentioning
confidence: 99%