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On development of heat transportation through bioconvection of Maxwell nanofluid flow due to an extendable sheet with radiative heat flux and prescribed surface temperature and prescribed heat flux conditions

dc.contributor.authorAbdal, Sohaib
dc.contributor.authorSiddique, Imran
dc.contributor.authorAfzal, Saima
dc.contributor.authorChu, Yuming
dc.contributor.authorAhmadian, Ali
dc.contributor.authorSalahshour, Soheil
dc.contributor.institutionAbdal, Sohaib, Northwest University, Xi'an, China
dc.contributor.institutionSiddique, Imran, Department of Mathematics, University of Management and Technology Lahore, Lahore, Pakistan
dc.contributor.institutionAfzal, Saima, Department of Mathematics, University of Management and Technology Lahore, Lahore, Pakistan
dc.contributor.institutionChu, Yuming, Department of Mathematics, Huzhou University, Huzhou, China
dc.contributor.institutionAhmadian, Ali, Institute of IR 4.0, Universiti Kebangsaan Malaysia, Bangi, Malaysia, Department of Mathematics, Yakın Doğu Üniversitesi, Nicosia, Cyprus
dc.contributor.institutionSalahshour, Soheil, Faculty of Engineering and Natural Sciences, Bahçeşehir Üniversitesi, Istanbul, Turkey
dc.date.accessioned2025-10-05T15:01:34Z
dc.date.issued2023
dc.description.abstractThis paper evaluates thermal output for the flow of Maxwell nanofluid over an extending sheet with bioconvection of micron size self-motivated organisms. Radiative heat flux and two temperature boundary conditions, namely, prescribed surface temperature (PST) and prescribed heat flux (PHF), are considered. The flow is influenced by a magnetic field and porosity effects of a medium. The motivation pertains to attain an enhancement in thermal transportation via nanoparticle inclusion. The possible settling of the nanoparticles may be avoided by bioconvection of microorganisms. The basic theoretical conservation of mass, concentration, momentum, and energy provides a nonlinear set of partial differential equations which are then transmuted into ordinary differential form. The implementation of Runge–Kutta method with shooting technique in Matlab coding resulted the numerical solution. A deep insight into the problem is inspected by varying the inputs of influential parameters of the dependent functions. It is perceived that the flow speed is hindered by the growing inputs of parameters of buoyancy ratio, magnetic field, Raleigh number, and porosity. The temperature of the fluid attains higher outputs directly with thermophoresis and Brownian movement of nanoparticles. Motile microorganisms χ(η) profile goes down when bioconvection Schmidt number intensified. The current numeric results are validated when compared within existing studies. © 2025 Elsevier B.V., All rights reserved.
dc.identifier.doi10.1002/mma.7722
dc.identifier.endpage11372
dc.identifier.issn01704214
dc.identifier.issn10991476
dc.identifier.issue10
dc.identifier.scopus2-s2.0-85113753837
dc.identifier.startpage11355
dc.identifier.urihttps://doi.org/10.1002/mma.7722
dc.identifier.urihttps://hdl.handle.net/20.500.14719/7921
dc.identifier.volume46
dc.language.isoen
dc.publisherJohn Wiley and Sons Ltd
dc.relation.sourceMathematical Methods in the Applied Sciences
dc.subject.authorkeywordsBioconvection
dc.subject.authorkeywordsMagnetohydrodynamics
dc.subject.authorkeywordsMaxwell Fluid
dc.subject.authorkeywordsNanofluid
dc.subject.authorkeywordsRunge–kutta Scheme
dc.subject.authorkeywordsThermal Radiation
dc.subject.authorkeywordsAtmospheric Temperature
dc.subject.authorkeywordsBoundary Conditions
dc.subject.authorkeywordsBrownian Movement
dc.subject.authorkeywordsHeat Flux
dc.subject.authorkeywordsMagnetohydrodynamics
dc.subject.authorkeywordsMicroorganisms
dc.subject.authorkeywordsNanofluidics
dc.subject.authorkeywordsNanoparticles
dc.subject.authorkeywordsNonlinear Equations
dc.subject.authorkeywordsNumerical Methods
dc.subject.authorkeywordsOrdinary Differential Equations
dc.subject.authorkeywordsPorosity
dc.subject.authorkeywordsSurface Properties
dc.subject.authorkeywordsBioconvection
dc.subject.authorkeywordsFlux Conditions
dc.subject.authorkeywordsHeat Transportation
dc.subject.authorkeywordsMaxwell Fluid
dc.subject.authorkeywordsNanofluid Flow
dc.subject.authorkeywordsNanofluids
dc.subject.authorkeywordsPrescribed Heat Fluxes
dc.subject.authorkeywordsPrescribed Surface Temperatures
dc.subject.authorkeywordsRadiative Heat Fluxes
dc.subject.authorkeywordsRunge-kutta Schemes
dc.subject.authorkeywordsRunge Kutta Methods
dc.subject.indexkeywordsAtmospheric temperature
dc.subject.indexkeywordsBoundary conditions
dc.subject.indexkeywordsBrownian movement
dc.subject.indexkeywordsHeat flux
dc.subject.indexkeywordsMagnetohydrodynamics
dc.subject.indexkeywordsMicroorganisms
dc.subject.indexkeywordsNanofluidics
dc.subject.indexkeywordsNanoparticles
dc.subject.indexkeywordsNonlinear equations
dc.subject.indexkeywordsNumerical methods
dc.subject.indexkeywordsOrdinary differential equations
dc.subject.indexkeywordsPorosity
dc.subject.indexkeywordsSurface properties
dc.subject.indexkeywordsBioconvection
dc.subject.indexkeywordsFlux conditions
dc.subject.indexkeywordsHeat transportation
dc.subject.indexkeywordsMaxwell fluid
dc.subject.indexkeywordsNanofluid flow
dc.subject.indexkeywordsNanofluids
dc.subject.indexkeywordsPrescribed heat fluxes
dc.subject.indexkeywordsPrescribed surface temperatures
dc.subject.indexkeywordsRadiative heat fluxes
dc.subject.indexkeywordsRunge-kutta schemes
dc.subject.indexkeywordsRunge Kutta methods
dc.titleOn development of heat transportation through bioconvection of Maxwell nanofluid flow due to an extendable sheet with radiative heat flux and prescribed surface temperature and prescribed heat flux conditions
dc.typeArticle
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dspace.entity.typePublication
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