Heat Transfer of Hybrid Nanomaterials Base Maxwell Micropolar Fluid Flow over an Exponentially Stretching Surface

Abstract

A numerical investigation of three-dimensional hybrid nanomaterial micropolar fluid flow across an exponentially stretched sheet is performed. Recognized similarity transformations are adopted to convert governing equations from PDEs into the set ODEs. The dimensionless system is settled by the operating numerical approach bvp4c. The impacts of the nanoparticle volume fraction, dimensionless viscosity ratio, stretching ratio parameter, and dimensionless constant on fluid velocity, micropolar angular velocity, fluid temperature, and skin friction coefficient in both x-direction and y-direction are inspected. Graphical outcomes are shown to predict the features of the concerned parameters into the current problem. These results are vital in the future in the branches of technology and industry. The micropolar function Rη increases for higher values of the micropolar parameter and nanoparticle concentration. Micropolar function Rη declines for higher values of the micropolar parameter and nanoparticle concentration. Temperature function is enhanced for higher values of solid nanoparticle concentration. Temperature function declines for higher values of the micropolar parameter. The range of the physical parameters are presented as: 0.005<ϕ2<0.09, Pr=6.2, 0<K<2, 0<a<2.0, ϕ1=0.1, and 0<c<1.5.

Bio-Convection Effects on Prandtl Hybrid Nanofluid Flow with Chemical Reaction and Motile Microorganism over a Stretching Sheet

“…Due of the nonlinear nature of the DEs (9-12), with the limits (13,14), these are unable to be solved analytically. We use Runge-Kutta approach to solve the given problem numerically.…”

“…For example, Tiwari and Das [7] investigated single-phase models of nanofluids. As a result, many scientists, engineers, and mathematicians have given this model strong consideration [8][9][10][11][12][13][14]. Additionally, researchers developed a novel kind of nanofluid that incorporates two different types of solid particles into a single convectional base fluid to overcome the need for better heat transfer rates in the industry and other areas.…”

Transportation of nanomaterial Maxwell fluid flow with thermal slip under the effect of Soret–Dufour and second-order slips: nonlinear stretching

“…We defined resulting dimensionless variable (see Refs. 15 , 43 , 44 ) The above system of differential equation reduced via the dimensionless variables as resulting And the relevant boundary conditions are at …”

“…The different fluid models have been studied using the non-Newtonian fluid and Newtonian fluid over stretching surface (see Refs. [9][10][11][12][13][14][15] ).…”

MHD micropolar hybrid nanofluid flow over a flat surface subject to mixed convection and thermal radiation

“…Modather et al 13 provided a mathematical solution to the issue of energy and mass transmission of an oscillating two-dimensional electrically conducting micropolar fluid across an infinitely moving porous surface. Li et al 14 scrutinized heat transfer for micropolar hybrid nanofluid flow over an extending sheet and have exposed that augmentation in micropolar parameter and concentration of nanoparticles have upsurge the micropolar function. Bilal et al 15 discussed the influence of activation energy overheat transfer for micropolar fluid by using different properties and have highlighted that fluid flow speed has weakened with expansion in viscosity parameter, whereas thermal profiles have retarded with higher values of thermal conductivity factor.…”