Dual solutions in mixed convection boundary layer flow of micropolar fluids

MHD Stagnation-Point Flow over a Stretching/Shrinking Sheet in a Micropolar Fluid with a Slip Boundary

“…These fluids are analog to rigid molecules, magnetic fluids, clouds with dust, muddy fluids, and some biological fluids (Shu & Lee 2008). There are some important practical applications involved in the predictions of environmental pollution in the ocean and atmosphere, thermal stratification in lakes, as well as development and design of chemical processing equipment (Ishak et al 2009).…”

Triple Solutions and Stability Analysis of Micropolar Fluid Flow on an Exponentially Shrinking Surface

“…According to Nasir et al, [28] and Rana et al, [25], we need to introduce the unsteady form of Equations (6)- (8)…”

“…Bhattacharyya et al, [7] studied the micropolar fluid with thermal radiation effect and discovered that there exist dual solutions, while they did not perform the stability analysis. The dual solution has been discovered in the opposing flow case for the micropolar fluid [8], whereas stability analysis has not been performed in their examination of the multiple solutions. Ramzan et al, [9] investigated the nanofluid of micropolar non-Newtonian kind of fluid on the stretching sheet and claimed that velocity and angular velocity have an inverse relation with slip parameter.…”

An analytical treatment for the exact solutions of MHD flow and heat over two–three dimensional deforming bodies

“…The pioneering works of [7] on the two-dimensional pure linear stretching sheet and that of [8] (see also [9]) on the two-dimensional pure linear shrinking sheet have probably initiated ten thousands of subsequent conductions on the subject taking into account further physical properties; power-law wall stretching/shrinking [10][11][12][13][14], unsteadiness [15][16][17], stagnation-point flow [18][19][20], generalized stretching/shrinking wall [21,22], magnetohydrodynamic (MHD) effects [23][24][25][26], porosity of the media [27], wall permeability [28][29][30][31][32][33], micropolar fluids [34][35][36], three dimensional/axisymmetric flow [37][38][39]42,40,41], exponential wall stretching/shrinking [43][44][45][46], first and second order fluid wall slippage [47][48][49][50][51]…”