Three‐dimensional Rotating Hybrid Nanofluid over a Shrinking Sheet with Velocity Slip

Abstract

This study deals with three dimensional rotating nanofluid over a shrinking sheet with velocity slip. Similarity transformations have been used for reducing the partial differential equations into a system of ordinary differential equations. The transformed ordinary diffential equations are solved numerically using BVP4C. The effects of Prandtl number Pr, suction parameter S, shrinking parameter λ, rotation parameter ω and slip parameter K on the velocity and temperature fields are presented and discussed in detail. The change in Prandtl number only affects the temperature profile while changing the rotation parameter affects velocity profiles. As the suction parameter rises, it results an increased velocity profile while the increase of slip parameter leads to a reduction in velocity proΫiles. As the Prandtl number, suction parameter, shrinking parameter, rotation parameter, and slip parameter rises, there is a reduction in the boundary layer thickness. This study provides valuable guidance and insights for researchers and practitioners investigating the mathematical or experimental aspects of three‐dimensional rotating hybrid nanofluids with slip effects.