Theoretical analysis of non-Newtonian blood flow in a microchannel.

Background: In this work the theoretical analysis is presented for a electroosmotic flow of Bingham nanofluid induced by applied electrostatic potential. The linearized Poisson-Boltzmann equation is considered in the presence of Electric double layer (EDL). A Bingham fluid model is employed to describe the rheological behavior of the non-Newtonian fluid.

Corrigendum to "Predicting entropy generation in flow of non-Newtonian flow due to a stretching sheet with chemically reactive species" [Comput. Methods Prog. Biol. 187 (2020) 105246].

This is the corrigendum to our recent published research article [1] in which the analysis of non-Newtonian fluid (Williamson model) is presented in the presence of entropy generation by a stretched surface. Total entropy rate is discussed via thermodynamics second law. The results are arranged for nonlinear ODE's through Rung Kutta integration technique with shooting method.

Predicting entropy generation in flow of non-Newtonian flow due to a stretching sheet with chemically reactive species.

Background: We have studied the steady Darcy Forchheimer MHD generalized non-Newtonian flow of an incompressible non-linear stretched surface in the presence chemical reactive species. Darcy Forchheimer effect and chemically reactive species are considered under entropy generation. Entropy generation analysis has been essentially applied in engineering procedure in order to improve the theoretical and mathematical evaluation problems.

Theoretical investigation of peristaltic activity in MHD based blood flow of non-Newtonian material.

Objective: The flow kinetics generated with a pulsatile wave that travel along the channel has prime relevance in various processes in physiology and industry. The aim here is to investigate such phenomenon with Bingham fluid with chemically reacting species in terms of their homogeneous and heterogeneous characteristics.

Method: To formulate the mathematical descriptions Bingham fluid with heat and mass equations is accounted.

Numerical simulation of electroosmosis regulated peristaltic transport of Bingham nanofluid.

The effects of slip condition and Joule heating on the peristaltic flow of Bingham nanofluid are investigated. The flow is taken in a porous channel with elastic walls. Mathematical formulation is presented under the assumption of long wavelength and small Reynolds number.

Homogenous-heterogeneous reactions in MHD flow of Powell-Eyring fluid over a stretching sheet with Newtonian heating.

This article addresses the effects of homogenous-heterogeneous reactions on electrically conducting boundary layer fluid flow and heat transfer characteristics over a stretching sheet with Newtonian heating are examined. Using similarity transformations, the governing equations are transformed into nonlinear ordinary differential equations. The constricted ordinary differential equations are solved computationally by shooting technique.