Radiative mixed convection flow of maxwell nanofluid over a stretching cylinder with joule heating and heat source/sink effects

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作者
Saeed Islam
Arshad Khan
Poom Kumam
Hussam Alrabaiah
Zahir Shah
Waris Khan
Muhammad Zubair
Muhammad Jawad
机构
[1] Ton Duc Thang University,Faculty of Mathematics & Statistics
[2] Ton Duc Thang University,Informetrics Research Group
[3] National University of Sciences and Technology (NUST),College of Aeronautical Engineering
[4] King Mongkut’s University of Technology Thonburi (KMUTT),KMUTT Fixed Point Research Laboratory, Room SCL 802 Fixed Point Laboratory, Science Laboratory Building, Department of Mathematics, Faculty of Science
[5] China Medical University Hospital,Department of Medical Research
[6] China Medical University,College of Engineering
[7] Al Ain University,Department of Mathematics
[8] Tafila Technical University,Department of Mathematics
[9] University of Lakki Marwat,Department of Mathematics, Division of Science and Technology
[10] University of Education Lahore,Department of Mathematics
[11] Abdul Wali Khan University,undefined
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摘要
This work analyses thermal effect for a mixed convection flow of Maxwell nanofluid spinning motion produced by rotating and bidirectional stretching cylinder. Impacts of Joule heating and internal heat source/sink are also taken into account for current investigation. Moreover, the flow is exposed to a uniform magnetic field with convective boundary conditions. The modeled equations are converted to set of ODEs through group of similar variables and are then solved by using semi analytical technique HAM. It is observed in this study that, velocity grows up with enhancing values of Maxwell, mixed convection parameters and reduces with growing values of magnetic parameter. Temperature jumps up with increasing values of heat source, Eckert number, Brownian motion,thermophoresis parameter and jumps down with growing values of Prandtl number and heat sink. The concentration is a growing function of thermophoresis parameter and a reducing function of Brownian motion and Schmidt number.
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