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Bioconvection transport of upper convected Maxwell nanoliquid with gyrotactic microorganism, nonlinear thermal radiation, and chemical reaction

Shuguang LiSchool of Computer Science and Technology, Shandong Technology and Business University , Yantai 264005 , ChinaMuhammad NasirFaculty of Informatics and Computing, Universiti Sultan Zainal Abidin, Besut Campus , 22200 Besut , Terengganu , MalaysiaM. WaqasDepartment of Mechanical Engineering, Lebanese American University , Beirut 1102 , LebanonShaimaa A. M. AbdelmohsenDepartment of Physics, College of Science, Princess Nourah Bint Abdulrahman University , P.O. Box 84428 , Riyadh, 11671 , Saudi ArabiaSayed M. EldinCenter of Research, Faculty of Engineering, Future University in Egypt , New Cairo , 11835 , EgyptSherzod AbdullaevFaculty of Chemical Engineering, New Uzbekistan University , Tashkent , UzbekistanWaqar Azeem KhanDepartment of Mathematics, Mohi-ud-Din Islamic University, Nerian Sharif , Azad Jammu & Kashmir , 12010 , Pakistan
Nanotechnology Reviewsjournal2023en
ABI

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Abstract The microorganisms’ concept has appealed substantial consideration of modern researchers because of its utilization in commercial and industrial products, for illustration, biofuel (prepared from the waste), drug delivery, and fertilizers. Keeping such utilizations of microorganisms in mind, an analysis based on gyrotactic microorganisms featuring the mixed convective nonlinear radiative Maxwell nanoliquid stagnation point flow configured by permeable stretching surface is presented. Boundary layer stretching flow subjected to transpiration effects is formulated. Modeling is based on Buongiorno’s nanoliquid model. This model captures Brownian diffusion along with thermophoresis aspects. Energy expression is formulated under nonlinear version of radiative heat-flux, heat source, thermal Robin conditions, and heat sink. Mass transport analysis is presented considering solutal Robin conditions and chemical reaction. In addition, the Robin conditions for motile microorganisms are also considered. The complex mathematical expressions of Maxwell liquid are simplified utilizing the Boundary layer concept and then suitable transformations assist to obtain the mathematical problems in ordinary differential forms. The analytical approach (that is homotopy analysis methodology) is utilized for computational analysis. The outcomes obtained are presented graphically and numerically. The detailed description of emerging physical non-dimensional parameters is included. Our findings indicate that the motile density field strongly boosted with the increment in Peclet number and microorganisms Biot number; however, they are suppressed with the increase in the values of bioconvection Schmidt number and motile microorganism concentration difference parameter.

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