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MHD three dimensional flow of Oldroyd-B nanofluid over a bidirectional stretching sheet: DTM-Padé Solution
by
Gupta, Sumit
, Gupta, Sandeep
in
Brownian motion
/ Comparative studies
/ Deborah number
/ DTM-Padé
/ Magnetic properties
/ Nanofluids
/ non-Newtonian nanofluid
/ Nonlinear equations
/ Numerical methods
/ numerical solution
/ Parameters
/ Partial differential equations
/ Physical properties
/ Prandtl number
/ Stretching
/ stretching sheet
/ Temperature profiles
/ Thermophoresis
/ Three dimensional flow
/ Velocity distribution
/ Viscosity
2019
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MHD three dimensional flow of Oldroyd-B nanofluid over a bidirectional stretching sheet: DTM-Padé Solution
by
Gupta, Sumit
, Gupta, Sandeep
in
Brownian motion
/ Comparative studies
/ Deborah number
/ DTM-Padé
/ Magnetic properties
/ Nanofluids
/ non-Newtonian nanofluid
/ Nonlinear equations
/ Numerical methods
/ numerical solution
/ Parameters
/ Partial differential equations
/ Physical properties
/ Prandtl number
/ Stretching
/ stretching sheet
/ Temperature profiles
/ Thermophoresis
/ Three dimensional flow
/ Velocity distribution
/ Viscosity
2019
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Do you wish to request the book?
MHD three dimensional flow of Oldroyd-B nanofluid over a bidirectional stretching sheet: DTM-Padé Solution
by
Gupta, Sumit
, Gupta, Sandeep
in
Brownian motion
/ Comparative studies
/ Deborah number
/ DTM-Padé
/ Magnetic properties
/ Nanofluids
/ non-Newtonian nanofluid
/ Nonlinear equations
/ Numerical methods
/ numerical solution
/ Parameters
/ Partial differential equations
/ Physical properties
/ Prandtl number
/ Stretching
/ stretching sheet
/ Temperature profiles
/ Thermophoresis
/ Three dimensional flow
/ Velocity distribution
/ Viscosity
2019
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MHD three dimensional flow of Oldroyd-B nanofluid over a bidirectional stretching sheet: DTM-Padé Solution
Journal Article
MHD three dimensional flow of Oldroyd-B nanofluid over a bidirectional stretching sheet: DTM-Padé Solution
2019
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Overview
Current article is devoted with the study of MHD 3D flow of Oldroyd B type nanofluid induced by bi-directional stretching sheet. Expertise similarity transformation is confined to reduce the governing partial differential equations into ordinary nonlinear differential equations. These dimensionless equations are then solved by the Differential Transform Method combined with the Padé approximation (DTM-Padé). Dealings of the arising physical parameters namely the Deborah numbers
and
, Prandtl number Pr, Brownian motion parameter
and thermophoresis parameter
on the fluid velocity, temperature and concentration profile are depicted through graphs. Also a comparative study between DTM and numerical method are presented by graph and other semi-analytical techniques through tables. It is envisage that the velocity profile declines with rising magnetic factor, temperature profile increases with magnetic parameter, Deborah number of first kind and Brownian motion parameter while decreases with Deborah number of second kind and Prandtl number. A comparative study also visualizes comparative study in details.
Publisher
De Gruyter,Walter de Gruyter GmbH
Subject
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