hybrid nanofluid

Impact of magnetohydrodynamic on hybrid nanofluid flow with slip and heat source over an exponentially stretchable/shrinkable permeable sheet

This research examines the hybrid nanofluid alumina-copper/water flow over a permeable sheet, considering slip, magnetohydrodynamics, and heat source.  To analyze the system, the model is transformed into nonlinear ordinary differential equations (ODEs) via the similarity transformation.  Numerical solutions are attained through the implementation of the bvp4c function in MATLAB.  The study analyzes velocity and temperature profiles, local skin friction, and Nusselt number for various parameters.  Moreover, the impact of magnetohydrodynamics on the system is explored. 

Numerical solutions and stability analysis of unsteady hybrid nanofluid flow over a shrinking sheet with heat generation

The study focuses on the generation of multiple numerical solutions and stability analysis for the case of an unsteady copper-alumina/water hybrid nanofluid subjected to a shrinking sheet.  Heat generation as the potential contributing factor in the heat transfer progress is considered as well as the suction effect.  The governing model (partial differential equations) is developed based on the boundary layer assumptions, which then are transformed into a set of ordinary (similarity) differential equations.  The bvp4c solver is used to search all possible solutions and

MHD flow of hybrid nanofluid past a stretching sheet: double stratification and multiple slips effects

Studies of hybrid nanofluids flowing over various physical geometries and conditions are popular among researchers to understand the behavior of these fluids.  Thenceforth, the numerical solutions for hybrid Ag-CuO/H$_2$O nanofluid flow over a stretching sheet with suction, magnetic field, double stratification, and multiple slips effects are analyzed in the present study.  Governing equations and boundary conditions are introduced to describe the flow problem.  Then, similarity variables are applied to transform the equations into non-linear ordinary differential equat