Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation

Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/...
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Autor*in:	Sumit Gupta [verfasserIn] Kalpna Sharma

Format:	Artikel
Sprache:	Englisch

Erschienen:	2017

Rechteinformationen:	Nutzungsrecht: © Emerald Publishing Limited

Schlagwörter:	Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow

Übergeordnetes Werk:	Enthalten in: Engineering computations - Swansea : Pineridge Press, 1984, 34(2017), 8, Seite 2698-2722
Übergeordnetes Werk:	volume:34 ; year:2017 ; number:8 ; pages:2698-2722

Links:	Volltext Link aufrufen Link aufrufen

DOI / URN:	10.1108/EC-02-2017-0064

Katalog-ID:	OLC1997814609

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520			\|a Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work.
540			\|a Nutzungsrecht: © Emerald Publishing Limited
650		4	\|a Shear strain
650		4	\|a Shear stresses
650		4	\|a Transformations (mathematics)
650		4	\|a Temperature distribution
650		4	\|a Mechanics
650		4	\|a Brownian movements
650		4	\|a Roundoff error
650		4	\|a Nanoparticles
650		4	\|a Boundary conditions
650		4	\|a Motion effects
650		4	\|a Three dimensional analysis
650		4	\|a Engineering
650		4	\|a Viscosity
650		4	\|a Computer simulation
650		4	\|a Magnetohydrodynamics
650		4	\|a Radiation effects
650		4	\|a Perturbation methods
650		4	\|a Partial differential equations
650		4	\|a Computational fluid dynamics
650		4	\|a Nonlinear equations
650		4	\|a Mathematical models
650		4	\|a Thermal radiation
650		4	\|a Three dimensional flow
650		4	\|a Velocity
650		4	\|a Computational mathematics
650		4	\|a Nanofluids
650		4	\|a Simulation
650		4	\|a Studies
650		4	\|a Applied mathematics
650		4	\|a Heat transfer
650		4	\|a Differential equations
650		4	\|a Finite element analysis
650		4	\|a Heat conductivity
650		4	\|a Thermophoresis
650		4	\|a Fluid flow
700	0		\|a Kalpna Sharma \|4 oth
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matchkey_str	article:02644401:2017----::ueiasmltofranthdoyaitreiesoafoocsonnfudihovcieon
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allfields	10.1108/EC-02-2017-0064 doi PQ20171125 (DE-627)OLC1997814609 (DE-599)GBVOLC1997814609 (PRQ)e967-ea17dee5bb3484bef17898e705926bde8fdca3716c99f32fcf04fdfeeeb5f860 (KEY)0130901320170000034000802698numericalsimulationformagnetohydrodynamicthreedime DE-627 ger DE-627 rakwb eng 004 DE-600 54.80 bkl 50.03 bkl Sumit Gupta verfasserin aut Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation 2017 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work. Nutzungsrecht: © Emerald Publishing Limited Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow Kalpna Sharma oth Enthalten in Engineering computations Swansea : Pineridge Press, 1984 34(2017), 8, Seite 2698-2722 (DE-627)129159395 (DE-600)49676-5 (DE-576)01445436X 0264-4401 nnns volume:34 year:2017 number:8 pages:2698-2722 http://dx.doi.org/10.1108/EC-02-2017-0064 Volltext http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917 GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT GBV_ILN_70 54.80 AVZ 50.03 AVZ AR 34 2017 8 2698-2722
spelling	10.1108/EC-02-2017-0064 doi PQ20171125 (DE-627)OLC1997814609 (DE-599)GBVOLC1997814609 (PRQ)e967-ea17dee5bb3484bef17898e705926bde8fdca3716c99f32fcf04fdfeeeb5f860 (KEY)0130901320170000034000802698numericalsimulationformagnetohydrodynamicthreedime DE-627 ger DE-627 rakwb eng 004 DE-600 54.80 bkl 50.03 bkl Sumit Gupta verfasserin aut Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation 2017 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work. Nutzungsrecht: © Emerald Publishing Limited Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow Kalpna Sharma oth Enthalten in Engineering computations Swansea : Pineridge Press, 1984 34(2017), 8, Seite 2698-2722 (DE-627)129159395 (DE-600)49676-5 (DE-576)01445436X 0264-4401 nnns volume:34 year:2017 number:8 pages:2698-2722 http://dx.doi.org/10.1108/EC-02-2017-0064 Volltext http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917 GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT GBV_ILN_70 54.80 AVZ 50.03 AVZ AR 34 2017 8 2698-2722
allfields_unstemmed	10.1108/EC-02-2017-0064 doi PQ20171125 (DE-627)OLC1997814609 (DE-599)GBVOLC1997814609 (PRQ)e967-ea17dee5bb3484bef17898e705926bde8fdca3716c99f32fcf04fdfeeeb5f860 (KEY)0130901320170000034000802698numericalsimulationformagnetohydrodynamicthreedime DE-627 ger DE-627 rakwb eng 004 DE-600 54.80 bkl 50.03 bkl Sumit Gupta verfasserin aut Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation 2017 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work. Nutzungsrecht: © Emerald Publishing Limited Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow Kalpna Sharma oth Enthalten in Engineering computations Swansea : Pineridge Press, 1984 34(2017), 8, Seite 2698-2722 (DE-627)129159395 (DE-600)49676-5 (DE-576)01445436X 0264-4401 nnns volume:34 year:2017 number:8 pages:2698-2722 http://dx.doi.org/10.1108/EC-02-2017-0064 Volltext http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917 GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT GBV_ILN_70 54.80 AVZ 50.03 AVZ AR 34 2017 8 2698-2722
allfieldsGer	10.1108/EC-02-2017-0064 doi PQ20171125 (DE-627)OLC1997814609 (DE-599)GBVOLC1997814609 (PRQ)e967-ea17dee5bb3484bef17898e705926bde8fdca3716c99f32fcf04fdfeeeb5f860 (KEY)0130901320170000034000802698numericalsimulationformagnetohydrodynamicthreedime DE-627 ger DE-627 rakwb eng 004 DE-600 54.80 bkl 50.03 bkl Sumit Gupta verfasserin aut Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation 2017 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work. Nutzungsrecht: © Emerald Publishing Limited Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow Kalpna Sharma oth Enthalten in Engineering computations Swansea : Pineridge Press, 1984 34(2017), 8, Seite 2698-2722 (DE-627)129159395 (DE-600)49676-5 (DE-576)01445436X 0264-4401 nnns volume:34 year:2017 number:8 pages:2698-2722 http://dx.doi.org/10.1108/EC-02-2017-0064 Volltext http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917 GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT GBV_ILN_70 54.80 AVZ 50.03 AVZ AR 34 2017 8 2698-2722
allfieldsSound	10.1108/EC-02-2017-0064 doi PQ20171125 (DE-627)OLC1997814609 (DE-599)GBVOLC1997814609 (PRQ)e967-ea17dee5bb3484bef17898e705926bde8fdca3716c99f32fcf04fdfeeeb5f860 (KEY)0130901320170000034000802698numericalsimulationformagnetohydrodynamicthreedime DE-627 ger DE-627 rakwb eng 004 DE-600 54.80 bkl 50.03 bkl Sumit Gupta verfasserin aut Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation 2017 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work. Nutzungsrecht: © Emerald Publishing Limited Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow Kalpna Sharma oth Enthalten in Engineering computations Swansea : Pineridge Press, 1984 34(2017), 8, Seite 2698-2722 (DE-627)129159395 (DE-600)49676-5 (DE-576)01445436X 0264-4401 nnns volume:34 year:2017 number:8 pages:2698-2722 http://dx.doi.org/10.1108/EC-02-2017-0064 Volltext http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917 GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT GBV_ILN_70 54.80 AVZ 50.03 AVZ AR 34 2017 8 2698-2722
language	English
source	Enthalten in Engineering computations 34(2017), 8, Seite 2698-2722 volume:34 year:2017 number:8 pages:2698-2722
sourceStr	Enthalten in Engineering computations 34(2017), 8, Seite 2698-2722 volume:34 year:2017 number:8 pages:2698-2722
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topic_facet	Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow
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author	Sumit Gupta
spellingShingle	Sumit Gupta ddc 004 bkl 54.80 bkl 50.03 misc Shear strain misc Shear stresses misc Transformations (mathematics) misc Temperature distribution misc Mechanics misc Brownian movements misc Roundoff error misc Nanoparticles misc Boundary conditions misc Motion effects misc Three dimensional analysis misc Engineering misc Viscosity misc Computer simulation misc Magnetohydrodynamics misc Radiation effects misc Perturbation methods misc Partial differential equations misc Computational fluid dynamics misc Nonlinear equations misc Mathematical models misc Thermal radiation misc Three dimensional flow misc Velocity misc Computational mathematics misc Nanofluids misc Simulation misc Studies misc Applied mathematics misc Heat transfer misc Differential equations misc Finite element analysis misc Heat conductivity misc Thermophoresis misc Fluid flow Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation
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topic_title	004 DE-600 54.80 bkl 50.03 bkl Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation Shear strain Shear stresses Transformations (mathematics) Temperature distribution Mechanics Brownian movements Roundoff error Nanoparticles Boundary conditions Motion effects Three dimensional analysis Engineering Viscosity Computer simulation Magnetohydrodynamics Radiation effects Perturbation methods Partial differential equations Computational fluid dynamics Nonlinear equations Mathematical models Thermal radiation Three dimensional flow Velocity Computational mathematics Nanofluids Simulation Studies Applied mathematics Heat transfer Differential equations Finite element analysis Heat conductivity Thermophoresis Fluid flow
topic	ddc 004 bkl 54.80 bkl 50.03 misc Shear strain misc Shear stresses misc Transformations (mathematics) misc Temperature distribution misc Mechanics misc Brownian movements misc Roundoff error misc Nanoparticles misc Boundary conditions misc Motion effects misc Three dimensional analysis misc Engineering misc Viscosity misc Computer simulation misc Magnetohydrodynamics misc Radiation effects misc Perturbation methods misc Partial differential equations misc Computational fluid dynamics misc Nonlinear equations misc Mathematical models misc Thermal radiation misc Three dimensional flow misc Velocity misc Computational mathematics misc Nanofluids misc Simulation misc Studies misc Applied mathematics misc Heat transfer misc Differential equations misc Finite element analysis misc Heat conductivity misc Thermophoresis misc Fluid flow
topic_unstemmed	ddc 004 bkl 54.80 bkl 50.03 misc Shear strain misc Shear stresses misc Transformations (mathematics) misc Temperature distribution misc Mechanics misc Brownian movements misc Roundoff error misc Nanoparticles misc Boundary conditions misc Motion effects misc Three dimensional analysis misc Engineering misc Viscosity misc Computer simulation misc Magnetohydrodynamics misc Radiation effects misc Perturbation methods misc Partial differential equations misc Computational fluid dynamics misc Nonlinear equations misc Mathematical models misc Thermal radiation misc Three dimensional flow misc Velocity misc Computational mathematics misc Nanofluids misc Simulation misc Studies misc Applied mathematics misc Heat transfer misc Differential equations misc Finite element analysis misc Heat conductivity misc Thermophoresis misc Fluid flow
topic_browse	ddc 004 bkl 54.80 bkl 50.03 misc Shear strain misc Shear stresses misc Transformations (mathematics) misc Temperature distribution misc Mechanics misc Brownian movements misc Roundoff error misc Nanoparticles misc Boundary conditions misc Motion effects misc Three dimensional analysis misc Engineering misc Viscosity misc Computer simulation misc Magnetohydrodynamics misc Radiation effects misc Perturbation methods misc Partial differential equations misc Computational fluid dynamics misc Nonlinear equations misc Mathematical models misc Thermal radiation misc Three dimensional flow misc Velocity misc Computational mathematics misc Nanofluids misc Simulation misc Studies misc Applied mathematics misc Heat transfer misc Differential equations misc Finite element analysis misc Heat conductivity misc Thermophoresis misc Fluid flow
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title	Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation
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title_full	Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation
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title_sort	numerical simulation for magnetohydrodynamic three dimensional flow of casson nanofluid with convective boundary conditions and thermal radiation
title_auth	Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation
abstract	Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work.
abstractGer	Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work.
abstract_unstemmed	Purpose The purpose of this study is to analyze magnetohydrodynamic three-dimensional flow of Casson nanofluid over a stretching sheet in presence of thermophoresis and Brownian motion effects. In contrast, the convective surface boundary conditions with the effects of radiation are applied. Design/methodology/approach The governing partial differential equations are transformed into highly nonlinear coupled ordinary differential equations consisting of the momentum, energy and nanoparticle concentration via suitable similarity transformations, which are then solved the using optimal homotopy analysis method (OHAM) a Mathematica Package BVPh2.0. Findings The influence of emerging physical flow parameters on fluid velocity component, temperature distribution and nanoparticle concentration are discussed in detail. Also, an OHAM solution demonstrates very good correlation with those obtained in the previously published results. It is noticed that OHAM can overcome the earlier restriction, assumptions and limitation of traditional perturbation method. The main advantage of this method is that OHAM can be applied directly to nonlinear differential equations without using linearization and round-off errors, and therefore, it cannot be affected by error associated to discretization. Originality/value Here the approximate solutions are compared with the numerical results published in earlier work.
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title_short	Numerical simulation for magnetohydrodynamic three dimensional flow of Casson nanofluid with convective boundary conditions and thermal radiation
url	http://dx.doi.org/10.1108/EC-02-2017-0064 http://www.emeraldinsight.com/doi/abs/10.1108/EC-02-2017-0064 https://search.proquest.com/docview/1961425917
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doi_str	10.1108/EC-02-2017-0064
up_date	2024-07-04T03:45:22.143Z
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