journal article·2020-01-01Open access

Entropy generation in MHD Maxwell nanofluid flow with variable thermal conductivity, thermal radiation, slip conditions, and heat source

Asim Aziz, Moniba Shams

AIP Advances· Volume 10· Issue 1

Abstract

It is important to study heat transfer processes due to fluid flow in the context of entropy because the efficiency of such systems depends on reduction in entropy generation. Moreover, there is a need to develop mechanisms to control entropy generation in thermal systems. In this work, we study volumetric entropy generation rate in electrically conducting Maxwell nanofluid over a penetrable stretching sheet with variable thermal conductivity, velocity slip conditions, thermal radiation, and internal heat source effect. The governing equations of flow, heat transfer, and entropy generation have been abridged under the suppositions of boundary layer approximations and low Reynolds numbers. Solutions to the governing system of partial differential equations are carried out by transforming them into the system of ordinary differential equations using suitable similarity transformations. The resultant system is then solved numerically using a shooting technique along with the fourth order RK method. Numerical computations are carried out for water based Cu-water and Al2O3-water nanofluids. Corporeal topographies of velocity, temperature, entropy generation, Bejan number, skin friction coefficient, and Nusselt number are presented. The impact of important physical parameters are discussed through graphs and tables.
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Research context

OpenAlex topics: Nanofluid Flow and Heat Transfer · Heat Transfer Mechanisms · Heat Transfer and Optimization

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

College of Electrical and Mechanical Engineering, National University of Sciences and Technology 1 , Rawalpindi 46070, Pakistan

School of Natural Sciences, National University of Sciences and Technology 2 , Islamabad 44000, Pakistan

References (49)

Show source-provided references
1. Heat transfer of a generalized stretching/shrinking wall problem with convective boundary conditions10.1016/j.cnsns.2010.05.028 ↗
2. Review of convection heat transfer and fluid flow in porous media with nanofluid10.1016/j.rser.2014.08.040 ↗
3. Entropy generation on MHD Eyring–Powell nanofluid through a permeable stretching surface10.3390/e18060224 ↗
4. Recent advances in application of nanofluids in heat transfer devices: A critical review10.1016/j.rser.2018.12.057 ↗
5. A comprehensive review on natural convection flow and heat transfer10.1108/hff-06-2018-0272 ↗
6. Thermal conductivity of nanoparticles-fluid mixture10.2514/2.6486 ↗
7. Anomalously increased effective thermal conductivities of ethylene glycol-bases nanofluids containing copper nanoparticles10.1063/1.1341218 ↗
8. Mechanisms of heat flow in suspensions of nano-sized particles (nanofluids)10.1016/s0017-9310(01)00175-2 ↗
9. Convective transport in nanofluids10.1115/1.2150834 ↗
10. A note on flow and heat transfer of a viscoelastic fluid over a stretching sheet10.1016/j.ijnonlinmec.2005.04.008 ↗
11. MHD pseudo-plastic nanofluid unsteady flow and heat transfer in a finite thin film over stretching surface with internal heat generation10.1016/j.ijheatmasstransfer.2015.01.099 ↗
12. Transport and heat transfer of time dependent MHD slip flow of nanofluids in solar collectors with variable thermal conductivity and thermal radiation10.1016/j.rinp.2016.09.017 ↗
13. Slip flow and heat transfer of nanofluids over a porous plate embedded in a porous medium with temperature dependent viscosity and thermal conductivity10.3390/app6120376 ↗
14. Simulations of variable concentration aspects in a fractional nonlinear viscoelastic fluid flow10.1016/j.cnsns.2018.05.012 ↗
15. Analytical and numerical solution of non-Newtonian second-grade fluid flow on a stretching sheet10.1016/j.tsep.2017.12.010 ↗
16. Simultaneous investigations the effects of non-Newtonian nanofluid flow in different volume fractions of solid nanoparticles with slip and no-slip boundary conditions10.1016/j.tsep.2017.12.006 ↗
17. Scrutinization of thermal stratification, nonlinear thermal radiation and quartic autocatalytic chemical reaction effects on the flow of three-dimensional Eyring-Powell alumina-water nanofluid10.1108/mmms-08-2017-0077 ↗
18. Interplay of chemical reacting species in a fractional viscoelastic fluid flow10.1016/j.molliq.2018.10.028 ↗
19. Exact solutions for Stokes flow of a non-Newtonian nanofluid model: A lie similarity approach10.1515/zna-2016-0031 ↗
20. Unsteady MHD slip flow of non-Newtonian power-law nanofluid over a moving surface with temperature dependent thermal conductivity10.3934/dcdss.2018036 ↗
21. Thermal radiation and heat generation/absorption aspects in third grade magnetonanofluid over a slendering stretching sheet with Newtonian conditions10.1016/j.physb.2018.01.043 ↗
22. Numerical investigation of micropolar Casson fluid over a stretching sheet with internal heating10.1088/0253-6102/67/4/443 ↗
23. Impact of inclined magnetic field on micropolar Casson fluid using Keller box algorithm10.1140/epjp/i2017-11443-7 ↗
24. Heat and mass transfer of Williamson nanofluid flow yield by an inclined Lorentz force over a nonlinear stretching sheet10.1016/j.rinp.2018.01.005 ↗
25. Numerical treatment for Carreau nanofluid flow over a porous nonlinear stretching surface10.1016/j.rinp.2018.01.070 ↗
26. Thermal radiation effects on MHD with flow heat and mass transfer in Casson nanofluid over a stretching sheet10.1051/matecconf/201815006036 ↗
27. Boundary layer flow of nanofluid over a non-linearly stretching sheet with convective boundary condition10.1109/tnano.2014.2374732 ↗
28. Three-dimensional flow of nanofluid over a non-linearly stretching sheet: An application to solar energy10.1016/j.ijheatmasstransfer.2015.02.078 ↗
29. Analytical and numerical solutions for axisymmetric flow of nanofluid due to non-linearly stretching sheet10.1016/j.ijnonlinmec.2015.01.005 ↗
30. Nonlinear radiation heat transfer effects in the natural convective boundary layer flow of nanofluid past a vertical plate10.1371/journal.pone.0103946 ↗
31. Unsteady MHD flow and heat transfer of fractional Maxwell viscoelastic nanofluid with Cattaneo heat flux and different particle shapes10.1016/j.cjph.2018.04.024 ↗
32. 1996
33. Entropy generation on MHD Casson Nanofluid flow over a porous stretching/shrinking surface10.3390/e18040123 ↗
34. Entropy generation in a second grade magnetohydrodynamics nanofluid flow over a convectively heated stretching sheet with nonlinear thermal radiation and viscous dissipation10.1016/j.rinp.2018.04.003 ↗
35. MHD graphene-polydimethylsiloxane Maxwell nanofluid flow in a squeezing channel with thermal radiation effects10.1007/s10483-019-2517-9 ↗
36. Entropy generation analysis of nanofluid flow over a spherical heat source inside a channel with sudden expansion and contraction10.1016/j.ijheatmasstransfer.2017.09.097 ↗
37. The heat transfer performances and entropy generation analysis of hybrid nanofluids in a flattened tube10.1016/j.ijheatmasstransfer.2017.11.155 ↗
38. Mixed convection with entropy generation of nanofluid in a lid-driven cavity under the effects of a heat-conducting solid wall and vertical temperature gradient10.1016/j.euromechflu.2018.03.002 ↗
39. A comparative entropy based analysis of Cu and Fe3O4/methanol Powell-Eyring nanofluid in solar thermal collectors subjected to thermal radiation, variable thermal conductivity and impact of different nanoparticles shape10.1016/j.rinp.2018.01.063 ↗
40. Mathematical model for thermal and entropy analysis of thermal solar collectors by using Maxwell nanofluids with slip conditions, thermal radiation and variable thermal conductivity10.1515/phys-2018-0020 ↗
41. Heat transfer analysis of the unsteady flow of a Maxwell fluid over a stretching surface in the presence of a heat source/sink10.1088/0256-307x/29/5/054703 ↗
42. Influence of variable thermal conductivity on MHD boundary layer slip flow of ethylene-glycol based Cu nanofluids over a stretching sheet with convective boundary condition10.1155/2014/905158 ↗
43. Forced convection in liquid metals with variable thermal conductivity and capacity10.1007/bf01261185 ↗
44. 1881
45. Effect of thermal radiation on MHD flow10.1016/s0096-3003(03)00657-x ↗
46. MHD flow and heat transfer for the upper-convected Maxwell fluid over a stretching sheet10.1007/s11012-011-9448-7 ↗
47. 1975
48. MHD flow and heat transfer over permeable stretching sheet with slip conditions10.1002/fld.2294 ↗
49. Mathematical model for thermal solar collectors by using magnetohydrodynamic Maxwell nanofluid with slip conditions, thermal radiation and variable thermal conductivity10.1016/j.rinp.2017.08.045 ↗