Comprehensive Examination of the Three-Dimensional Rotating Flow of a Ucm Nanoliquid Over an Exponentially Stretchable Convective Surface Utilizing the Optimal Homotopy Analysis Method

Abstract

This article explores the three-dimensional (3D) rotating flow of Upper Convected Maxwell (UCM) nanoliquid over an exponentially stretching sheet with a convective boundary condition and zero mass flux for the nanoparticles concentration. The impacts of velocity slip and hall current are being considered. The suitable similarity transformations are employed to reduce the governing partial differential equations into ordinary ones. These systems of equations are highly non-linear, coupled and in turn solved by an efficient semi-analytical scheme known as optimal homotopy analysis method (OHAM). The effects of various physical constraints on velocity, temperature, and concentration fields are analyzed graphically and discussed in detail. The impact of hall current is reduced the temperature field whereas increase to the velocity and the concentration fields. The present results are compared with the available results in the literature to check the legitimacy of the present semianalytical scheme and noted an excellent agreement for limiting cases. 1 1 -J E V B J B e e e p en en (1) where , , x y z J J J J

Heat and Mass transport phenomenon on 3D MHD Jeffery Nano‐liquid past an exponentially stretchable sheet subject to Soret and Dufour effect: Optimal Solutions

“…The numerical analysis has performed for heat transfer of Cu-water Nano-fluid in an enclosure circular cylinder in the presence of a magnetic field (horizontal) by Sheikholeslami et al [18]. Nevertheless, many authors have published several recent numerical and analytical articles on the demonstrating of natural convection heat and mass transfer in NLs of various physical phenomena, those are as follows, Kandasamy et al [19], Ghosh and Mukhopadhya [20], Vaidya et al [21], and Prasad et al [22][23], Shamshuddin et al [24][25][26].…”

“…The main aim and objective to inspect the 3D MHD Jeffery NLs flow over a bidirectional exponential stretching surface/sheet with Soret and Dufour effect, rate of first-order chemical reaction, convective boundary condition, slip velocities, and mass flux tiny-sized concentration zero had not been investigated. A significant examination is being accomplished about the analytical solution through the Optimal Homotopy Analysis Method (OHAM, see details Vaidya et al [21], Prasad et al [22][23]) very few investigators attempted to tackle the NLs problem with the novel analytical method. The figures, and graphs are plotted and tables are erected to exhibit the outcomes of suitable aspects on fluid flowing, energy, heat, and mass transport rate.…”

“…[21], Prasad et al. [22–23]) very few investigators attempted to tackle the NLs problem with the novel analytical method. The figures, and graphs are plotted and tables are erected to exhibit the outcomes of suitable aspects on fluid flowing, energy, heat, and mass transport rate.…”

Double diffusive effects on nanofluid flow toward a permeable stretching surface in presence of Thermophoresis and Brownian motion effects: A numerical study

“…Vaidya et al [39] studied mixed convective nanofluid flow over a nonlinearly stretched riga plate. Prasad et al [20] examined three-dimensional rotating flow of nano-liquid over an exponentially stretchable convective surface. Sreedevi et al [35] discussed the joint effects of Soret and Dufour on MHD flow with heat and mass transfer past a permeable stretching sheet in presence of thermal radiation.…”

Entropy Generation in a Dissipative Nanofluid Flow under the Influence of Magnetic Dissipation and Transpiration

“…In a channel with active heaters and coolers, a numerical simulation was introduced by Ma et al [37] to examine the impacts of magnetic field on heat transfer in a MgO − Ag − H 2 O nanoliquid. Prasad et al [38] examined the upper-convected Maxwell three-dimensional rotational flow with a convective boundary condition and zero mass flux for the concentration of nanoparticles. Frictional heating is the conversion of fluid kinetic energy to heat due to the frictional forces between all the neighboring fluid layers.…”