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Hydromagnetic solid–liquid pulsatile flow through concentric cylinders in a porous medium
by
Zeeshan, Ahmad
, Mehmood, Obaid Ullah
, Maskeen, Muhammad Muddassar
in
Boundary conditions
/ Circular cylinders
/ Concentric cylinders
/ Energy conservation
/ Influence
/ Investigations
/ Liquid flow
/ Magnetic fields
/ Mathematical models
/ Nuclear reactors
/ Ohmic dissipation
/ Ordinary differential equations
/ Parameters
/ Polymer melts
/ Porous media
/ Resistance heating
/ Reynolds number
/ Runge-Kutta method
/ Shooting algorithms
2018
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Hydromagnetic solid–liquid pulsatile flow through concentric cylinders in a porous medium
by
Zeeshan, Ahmad
, Mehmood, Obaid Ullah
, Maskeen, Muhammad Muddassar
in
Boundary conditions
/ Circular cylinders
/ Concentric cylinders
/ Energy conservation
/ Influence
/ Investigations
/ Liquid flow
/ Magnetic fields
/ Mathematical models
/ Nuclear reactors
/ Ohmic dissipation
/ Ordinary differential equations
/ Parameters
/ Polymer melts
/ Porous media
/ Resistance heating
/ Reynolds number
/ Runge-Kutta method
/ Shooting algorithms
2018
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Hydromagnetic solid–liquid pulsatile flow through concentric cylinders in a porous medium
by
Zeeshan, Ahmad
, Mehmood, Obaid Ullah
, Maskeen, Muhammad Muddassar
in
Boundary conditions
/ Circular cylinders
/ Concentric cylinders
/ Energy conservation
/ Influence
/ Investigations
/ Liquid flow
/ Magnetic fields
/ Mathematical models
/ Nuclear reactors
/ Ohmic dissipation
/ Ordinary differential equations
/ Parameters
/ Polymer melts
/ Porous media
/ Resistance heating
/ Reynolds number
/ Runge-Kutta method
/ Shooting algorithms
2018
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Hydromagnetic solid–liquid pulsatile flow through concentric cylinders in a porous medium
Journal Article
Hydromagnetic solid–liquid pulsatile flow through concentric cylinders in a porous medium
2018
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Overview
AbstractThe current research is reported about the hydromagnetic solid–liquid flow in an annulus between two concentric circular cylinders embedded in a porous media. The impact of joule heating is also accounted for. Unlike the usually applied constant pressure gradient, the pulsatile pressure gradient is employed. The flow problem is first modeled and then tackled by Runge–Kutta–Fehlberg fourth–fifth-order (RKF45) numerical scheme along with shooting algorithm. The impacts of emerging parameters namely magnetic field parameter and porosity parameter on velocity and temperature distributions are displayed through graphs and briefly addressed.Graphical abstract
Publisher
Springer Nature B.V
Subject
MBRLCatalogueRelatedBooks
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