Theoretical study of an unsteady ciliary hemodynamic fluid flow subject to the Newton’s boundary conditions
This article addresses the hemodynamic flow of biological fluid through a symmetric channel. Methachronal waves induced by the ciliary motion of motile structures are the main source of Couple stress nanofluid flow. Darcy’s law is incorporated in Navier-Stokes equations to highlight the influence of...
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| Published in | Advances in mechanical engineering Vol. 13; no. 8 |
|---|---|
| Main Authors | , , , , |
| Format | Journal Article |
| Language | English |
| Published |
London, England
SAGE Publications
01.08.2021
Sage Publications Ltd SAGE Publishing |
| Subjects | |
| Online Access | Get full text |
| ISSN | 1687-8132 1687-8140 1687-8140 |
| DOI | 10.1177/16878140211040462 |
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| Abstract | This article addresses the hemodynamic flow of biological fluid through a symmetric channel. Methachronal waves induced by the ciliary motion of motile structures are the main source of Couple stress nanofluid flow. Darcy’s law is incorporated in Navier-Stokes equations to highlight the influence of the porous medium. Thermal transport by the microscopic collision of particles is governed by Fourier’s law while a separate expression is obtained for net diffusion of nanoparticles by using Fick’s law. A closed-form solution is achieved of nonlinear differential equations subject to Newton’s boundary conditions. Moreover, the current findings are compared with previous outcomes for the limiting case and found a complete coherence. Parametric study reveals that nanoflow is resisted by employing Newton’s boundary conditions. Thermal profile enhancement is contributed by the viscous dissipation parameter. Finally, one infers that hemodynamic flow of non-Newtonian fluid is an effective mode of heat and mass transfer especially, in medical sciences for the rapid transport of medicines in drug therapy. |
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| AbstractList | This article addresses the hemodynamic flow of biological fluid through a symmetric channel. Methachronal waves induced by the ciliary motion of motile structures are the main source of Couple stress nanofluid flow. Darcy’s law is incorporated in Navier-Stokes equations to highlight the influence of the porous medium. Thermal transport by the microscopic collision of particles is governed by Fourier’s law while a separate expression is obtained for net diffusion of nanoparticles by using Fick’s law. A closed-form solution is achieved of nonlinear differential equations subject to Newton’s boundary conditions. Moreover, the current findings are compared with previous outcomes for the limiting case and found a complete coherence. Parametric study reveals that nanoflow is resisted by employing Newton’s boundary conditions. Thermal profile enhancement is contributed by the viscous dissipation parameter. Finally, one infers that hemodynamic flow of non-Newtonian fluid is an effective mode of heat and mass transfer especially, in medical sciences for the rapid transport of medicines in drug therapy. |
| Author | Hussain, Farooq Iftikhar, Sadia Subia, Gener S Nazeer, Mubbashar Ahmad, Fayyaz |
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| Keywords | Newton’s boundary conditions drug therapy methachronal wave porous medium Ciliary motion |
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| References | Ramesh, Kumar, Nazeer 2020; 96 Machireddy, Kattamreddy 2016; 35 Nazeer, Ali, Javed 2018; 21 Nazeer, Saleem, Hussain 2021; 124 Ellahi, Zeeshan, Hussain 2019; 9 Hayat, Asghar, Tanveer 2019; 31 Nazeer 2021; 3 Nazeer, Hussain, Iftikhar 2021 Ge-JiLe, Nazeer, Hussain 2021; 13 Nazeer, Ali, Javed 2019; 97 El-Dabe, Elogail, Elshaboury 2016; 40 Awais, Raja, Awan 2021; 60 Firdous, Husnine, Hussain 2021; 96 Nazeer, Ali, Javed 2018; 133 Ahmad, Nazeer, Saeed 2020; 75 Chu, Nazeer, Khan 2020; 119 Srinivas, Gayathri, Kothandapani 2009; 180 Chu, Nazeer, Khan 2021; 120 Hayat, Zahir, Alsaedi 2017; 7 Nazeer, Ali, Javed 2018; 96 Nazeer, Ali, Ahmad 2020; 117 El-Dabe, Abou-Zeid, Mohamed 2021; 91 Hussain, Subia, Nazeer 2021; 76 Zeeshan, Hussain, Ellahi 2019; 286 Ali, Nazeer, Javed 2019; 134 Nazeer, Ali, Ahmad 2020; 94 Ellahi, Hussain, Ishtiaq 2019; 93 Zaman, Ali, Sajid 2017; 134 Akbar, Tripathi, Bég 2016; 128 Krishna, Chamkha 2020; 113 Ellahi, Zeeshan, Hussain 2019; 11 Ramesh 2016; 135 Mann, Shaheen, Maqbool 2019; 10 bibr10-16878140211040462 bibr36-16878140211040462 bibr8-16878140211040462 Nazeer M (bibr4-16878140211040462) 2021 bibr16-16878140211040462 bibr29-16878140211040462 bibr13-16878140211040462 bibr19-16878140211040462 bibr20-16878140211040462 bibr26-16878140211040462 bibr6-16878140211040462 bibr30-16878140211040462 bibr33-16878140211040462 bibr23-16878140211040462 Mann AB (bibr3-16878140211040462) 2019; 10 bibr15-16878140211040462 bibr9-16878140211040462 bibr12-16878140211040462 bibr25-16878140211040462 bibr28-16878140211040462 bibr18-16878140211040462 bibr35-16878140211040462 bibr5-16878140211040462 bibr32-16878140211040462 bibr22-16878140211040462 bibr2-16878140211040462 Swarnalathamma BV (bibr7-16878140211040462); 1728 bibr17-16878140211040462 bibr1-16878140211040462 bibr31-16878140211040462 bibr21-16878140211040462 bibr11-16878140211040462 bibr24-16878140211040462 bibr14-16878140211040462 bibr34-16878140211040462 bibr27-16878140211040462 |
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| SubjectTerms | Boundary conditions Chemotherapy Fluid dynamics Fluid flow Heat transfer Hemodynamics Mass transfer Mathematical analysis Nanofluids Nanoparticles Newtonian fluids Non Newtonian fluids Nonlinear differential equations Porous media |
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| Title | Theoretical study of an unsteady ciliary hemodynamic fluid flow subject to the Newton’s boundary conditions |
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