MHD Peristaltic Transport of Bingham Blood Fluid with Heat and Mass Transfer Through a Non-Uniform Channel

Abstract

In the present work, the flow of non-Newtonian Bingham blood fluid through non-uniform channel is investigated. The fluid is electrically conducting, and the external uniform magnetic field is applied on this motion. The heat and mass transfer are taken in consideration, so, Soret and Dufour effects are studied. The problem is modulated mathematically by a system of non-linear partial differential equations which govern the velocity, temperature and concentration distributions. The system of these equations is simplified under the assumptions of long wavelength and low Reynolds number, then it is solved analytically by using homotopy perturbation technique. These distributions are obtained as a function of the physical parameters of the problem. The effects of these parameters on the obtained solutions are discussed numerically and illustrated graphically through a set of figures. These parameters play an important role to control the values of solutions. The used Bingham model is applicable for the physiological transportation of blood in arteries.

Effect of induced magnetic field on non-Newtonian nanofluid Al2O3 motion through boundary-layer with gyrotactic microorganisms

“…The blood is considered to obey Jeffrey fluid model under the effect of magnetic field. The problem of peristaltic flow of non-Newtonian blood fluid with heat and mass transfer through a non-uniform channel is studied by Eldabe et al [20]. El Dabe et al [21] also studied the problem of boundary layer flow of MHD non-Newtonian nanofluid with heat and mass transfer under the effect of radiation, heat generation, and chemical reaction through a porous medium.…”

“…The effect of the induced magnetic field on peristaltic flow was examined by many researchers [26]- [28]. MHD flow of non-Newtonian Eyring Powell nanofluid over a non-linear stretching sheet is investigated by.Hayat et al [20]. Eldabe et al [30] discussed the problem of a two-dimensional boundary layer flow of magnetohydrodynamic non-Newtonian nanofluid through a porous medium.…”

Novel Adaptive Bayesian Regularization Networks for Peristaltic Motion of a Third-Grade Fluid in a Planar Channel

“…A lot of analytical and numerical studies are conducted for peristaltic flows of Newtonian and non-Newtonain fluids such as peristaltic pumping with Newtonian fluids is reported in [1], peristaltic pumping model for the circular cylindrical tubes [2], temperature effects for the electroosmosis modulated peristaltic transport model [3], peristaltic motion dynamics of the suspension in the small intestine model [4], peristaltic transport model with multilayered power-law fluidic system [5], peristaltic motion of Rabinowitsch liquid [6], peristaltic transport of two-layered blood model [7], numerical study of peristaltic transport of the thixotropic fluids [8], peristaltic transport of a Rabinowitsch fluid [9], peristaltic transport of Casson fluid [10], peristaltic motion of the Eyring-Powell fluid [11], peristaltic transport of a micropolar nanofluidic system [12], radiative peristaltic motion of Eyring-Powell fluid mixed with nanoparticles [13], asymmetric peristaltic propulsion model [14], peristaltic motion of the viscoelastic physiological fluids [15], peristaltic transport of Jeffrey fluid in the presence of high magnetic field [16], peristaltic transport of Bingham nanofluid [17], peristaltic transport of hybrid nanomaterial based fluid in an asymmetric channel [18], peristaltic flow of Herschel-Bulkley fluid [19] and peristaltic motion of Sutterby nanofluids [20]. Recently, many renewed studies for peristaltic flows of Newtonian and non-Newtonian fluids can be seen in [21][22][23][24][25][26] and references mentioned therein. All these reported studies are implemented numerical or analytically with deterministic methodologies while artificial intelligence (AI) algorithms based stochastic paradigm looks promising and capable alternative to be investigated/explored/exploited in the domain of peristaltic flows of Newtonian and non-Newtonian fluidic models.…”

Effects of Thermal Diffusion and Diffusion Thermo on a Chemically Reacting MHD Peristaltic Transport of Bingham Plastic Nanofluid

“…Eldabe et al, [17] discussed Cattaneo-Christov heat flux effect on MHD peristaltic transport of Bingham Al 2 O 3 nanofluid through a non-Darcy porous medium. MHD peristaltic transport of Bingham blood fluid with heat and mass transfer through a non-uniform channel examind by Eldabe et al, [18]. Ismael et al, [19] discussed the activation energy and chemical reaction effects on MHD Bingham nanofluid flow through a non-Darcy porous media.…”