Impact of inclined magnetic field on peristaltic flow of blood fluid in an inclined asymmetric channel in the presence of heat and mass transfer

Abd-Alla, A. M.; Abo‐Dahab, S. M.; Thabet, Esraa N.; Abdelhafez, M. A.

doi:10.1080/17455030.2022.2084653

Cited by 19 publications

(6 citation statements)

References 32 publications

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“…Moreover, Padmaja et al [37] investigated a chemically reactive Cu-H 2 0 on MHD nanofluid swirl coating flow on a rotating vertical electrically insulated cone next to a porous medium in the presence of a radial static magnetic field. Several studies are also found in [38,39].…”

Section: Introductionmentioning

confidence: 89%

Importance of Activation Energy on Magnetized Dissipative Casson‐Maxwell Fluid through Porous Medium Incorporating Chemical Reaction, Joule Heating, and Soret Effects: Numerical Study

Althobaiti

2024

Journal of Applied Mathematics

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In recent decades, the study of non-Newtonian fluids has attracted the interest of numerous researchers. Their study is encouraged by the significance of these fluids in fields including industrial implementations. Furthermore, the importance of heat and mass transfer is greatly increased by a variety of scientific and engineering processes, including air conditioning, crop damage, refrigeration, equipment power collectors, and heat exchangers. The key objective of this work is to use the mathematical representation of a chemically reactive Casson-Maxwell fluid over a stretched sheet circumstance. Arrhenius activation energy and aspects of the magnetic field also have a role. In addition, the consequences of both viscous dissipation, Joule heating, and nonlinear thermal radiation are considered. The method transforms partial differential equations originating in fluidic systems into nonlinear differential equation systems with the proper degree of similarity which is subsequently resolved utilizing the Lobatto IIIA technique’s powerful computing capabilities. It is important to recall that the velocity profile drops as the Maxwell fluid parameter increases. Additionally, the increase in the temperature ratio parameter raises both the fluid’s temperature and the corresponding thickness of the boundary layer.

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Section: Introductionmentioning

confidence: 89%

Importance of Activation Energy on Magnetized Dissipative Casson‐Maxwell Fluid through Porous Medium Incorporating Chemical Reaction, Joule Heating, and Soret Effects: Numerical Study

Althobaiti

2024

Journal of Applied Mathematics

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“…Al-Khafajy and Al-Delfi [9] presented a model of the peristaltic flow of Williamson's fluid through an elastic conduit. Recently, many studies analyzed the peristaltic flow of a Bingham fluid through different flow channel geometries, see for details [10], [11], [12], [13], [14], [15], [16], [17].…”

Section: Issn: 0067-2904mentioning

confidence: 99%

Analysis of the Effect of Peristaltic Transport Flux on Channel Wall: Bingham Fluid as A Model

Al-Khafajy,

Bribesh,

Thoubaan

2024

Iraqi Journal of Science

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“…In the wave frame (x, ỹ) , the flow is supposed to be steady and travel away from the fixed frame ( X, Ỹ ) at a constant rate. The following are the conversions between wave frame and laboratory frame 15 :…”

Section: Specific Heat Of Nanofluid τmentioning

confidence: 99%

Heat and mass transfer for MHD peristaltic flow in a micropolar nanofluid: mathematical model with thermophysical features

Abd-Alla

Abo‐Dahab

Thabet

et al. 2022

Sci Rep

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According to a survey of the literature, nanofluids are superior to traditional fluids at transferring heat. A detailed analysis of the models mentioned above is crucial since there are large gaps in the illumination of current solutions for improving heat transfer in nanomaterials. The ongoing investigation's purpose is to ascertain the tiny size gold particles drift in free with the heat and mass transfer, buoyancy forces, thermophoresis, and Brownian motion of a micropolar nanofluid being transported through a porous medium in an asymmetric channel with a uniform magnetic field using a long-wavelength and low Reynolds number approximation. The resulting dimensionless nonlinear governing equations have been numerically solved using a MATLAB software and the Runge–Kutta–Fehlberg integration scheme. Two comparisons with previously investigated problems are also made to confirm our findings, and an excellent concurrence is discovered. As a result, trustworthy results are being given. Numerical solutions are used to describe the effects of different thermal-fluidic parameters on velocity profiles, temperature, concentration, micropolar rotation, pressure gradient, shear stress, heat flux, and nanoparticle volume flux, etc. Tables, graphs, and bar charts are used to present and discuss numerical results that have been produced. A comparison of the resulting numerical solution to earlier literature also reveals a satisfactory level of agreement. Insight into real-world applications such nanofluidic, energy conservation, friction reduction, and power generation are provided by this work. Furthermore, the Brownian and thermophoresis parameters behave significantly differently in a concentration field. On the other hand, the study puts forward an important note that for peristaltic flow of a micropolar fluid with nanoparticles can be controlled by suitably adjusting the micropolar parameter, thermophoresis parameter, nanoparticle Grashof number, and Brownian motion parameter.

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Impact of inclined magnetic field on peristaltic flow of blood fluid in an inclined asymmetric channel in the presence of heat and mass transfer

Cited by 19 publications

References 32 publications

Importance of Activation Energy on Magnetized Dissipative Casson‐Maxwell Fluid through Porous Medium Incorporating Chemical Reaction, Joule Heating, and Soret Effects: Numerical Study

Importance of Activation Energy on Magnetized Dissipative Casson‐Maxwell Fluid through Porous Medium Incorporating Chemical Reaction, Joule Heating, and Soret Effects: Numerical Study

Analysis of the Effect of Peristaltic Transport Flux on Channel Wall: Bingham Fluid as A Model

Heat and mass transfer for MHD peristaltic flow in a micropolar nanofluid: mathematical model with thermophysical features

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