2022
DOI: 10.1140/epjs/s11734-022-00604-8
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Numerical investigation of unsteady MHD mixed convective flow of hybrid nanofluid in a corrugated trapezoidal cavity with internal rotating heat-generating solid cylinder

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Cited by 9 publications
(4 citation statements)
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“…Further, the volume fraction of the nanoparticles had a considerable impact on the rate of heat transfer. Job et al [10] analysed the features of MHD mixed convective silver-alumina-water hybrid nanofluid flow inside an enclosure with a rotating cylinder. They observed that increasing the radius of the cylinder and diameter of the nanoparticles tended to enhance the flow circulation regions near the rotating cylinder.…”
Section: Nanofluid Flow In Cavities With Obstaclesmentioning
confidence: 99%
“…Further, the volume fraction of the nanoparticles had a considerable impact on the rate of heat transfer. Job et al [10] analysed the features of MHD mixed convective silver-alumina-water hybrid nanofluid flow inside an enclosure with a rotating cylinder. They observed that increasing the radius of the cylinder and diameter of the nanoparticles tended to enhance the flow circulation regions near the rotating cylinder.…”
Section: Nanofluid Flow In Cavities With Obstaclesmentioning
confidence: 99%
“…The nanofluid and hybrid nanofluid thermophysical properties are defined as [41]: leftΞΌnf=ΞΌf1βˆ’β„“2.5,ρnf=ρpβ„“+1βˆ’β„“Οf,knfkf=kp+2kfβˆ’2β„“kfβˆ’kpkp+2kf+β„“kfβˆ’kp,left()ρCpnf=β„“()ρCpp+1βˆ’β„“()ρCpf,ΟƒnfΟƒf=0true1+3()ΟƒpΟƒfβˆ’1β„“()ΟƒpΟƒf+2βˆ’()ΟƒpΟƒfβˆ’1β„“.$$\begin{equation}\left\{ \def\eqcellsep{&}\begin{array}{l} {\mu }_{nf} = \displaystyle \frac{{{\mu }_f}}{{{{\left( {1 - \ell } \right)}}^{2.5}}},\,\,\,\,{\rho }_{nf} = {\rho }_p\ell + \left( {1 - \ell } \right){\rho }_f,\,\,\,\,\displaystyle \frac{{{k}_{nf}}}{{{k}_f}} = \displaystyle \frac{{{k}_p + 2{k}_f - 2\ell \left( {{k}_f - {k}_p} \right)}}{{{k}_p + 2{k}_f + \ell \left( {{k}_f - {k}_p} \right)}},\\[24pt] {\left( {\rho {C}_p} \right)}_{nf} =\displaystyle \ell {\left( {\rho {C}_p} \right)}_p + \left( {1 - \ell } \right){\left( {\rho {C}_p} \right)}_f,\,\,\,\,\displaystyle \frac{{{\sigma }_{nf}}}{{{\sigma }_f}} = \left( {1 + \displaystyle \frac{{3\left( {\frac{{{\sigma }_p}}{{{\sigma }_f}} - 1} \right)\ell }}{{\left( {\frac{{{\sigma }_p}}{{{\sigma }_f}} + 2} \right) - \left( {\frac{{{\sigma }_p}}{{{\sigma }_f}} - 1} \right)\ell }}} \right). \end{array} \right\}\end...…”
Section: Problem Formulationmentioning
confidence: 99%
“…The study focused on the application of hybrid nanofluids, in the trapezoidal chamber with a rotating body inside. Job et al [15] did computational experiment on magneto hydrodynamic of unstable convective flow. Studies on other complicated shape cavities has also been reported.…”
Section: Introductionmentioning
confidence: 99%