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Fluid–structure interaction with the spectral method: application to a cylindrical tube subjected to transverse flow
by
Mansouri, Mohamed
, Mesmoudi, Said
, Drissi, Mohamed
in
ALE (numerical method)
/ Asymptotic methods
/ Boundary conditions
/ Complexity
/ Control
/ Control and Systems Theory
/ Cylinders
/ Dynamical Systems
/ Engineering
/ Equilibrium
/ Flow velocity
/ Fluid-structure interaction
/ Geometry
/ Methods
/ Numerical analysis
/ Numerical methods
/ Partial differential equations
/ Reynolds number
/ Spectral methods
/ Vibration
2023
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Fluid–structure interaction with the spectral method: application to a cylindrical tube subjected to transverse flow
by
Mansouri, Mohamed
, Mesmoudi, Said
, Drissi, Mohamed
in
ALE (numerical method)
/ Asymptotic methods
/ Boundary conditions
/ Complexity
/ Control
/ Control and Systems Theory
/ Cylinders
/ Dynamical Systems
/ Engineering
/ Equilibrium
/ Flow velocity
/ Fluid-structure interaction
/ Geometry
/ Methods
/ Numerical analysis
/ Numerical methods
/ Partial differential equations
/ Reynolds number
/ Spectral methods
/ Vibration
2023
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Do you wish to request the book?
Fluid–structure interaction with the spectral method: application to a cylindrical tube subjected to transverse flow
by
Mansouri, Mohamed
, Mesmoudi, Said
, Drissi, Mohamed
in
ALE (numerical method)
/ Asymptotic methods
/ Boundary conditions
/ Complexity
/ Control
/ Control and Systems Theory
/ Cylinders
/ Dynamical Systems
/ Engineering
/ Equilibrium
/ Flow velocity
/ Fluid-structure interaction
/ Geometry
/ Methods
/ Numerical analysis
/ Numerical methods
/ Partial differential equations
/ Reynolds number
/ Spectral methods
/ Vibration
2023
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Fluid–structure interaction with the spectral method: application to a cylindrical tube subjected to transverse flow
Journal Article
Fluid–structure interaction with the spectral method: application to a cylindrical tube subjected to transverse flow
2023
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Overview
In this work, we present a study of fluid–structure interaction using a numerical tool based on the spectral method (SM) coupled with the asymptotic numerical method (ANM). The studied structure is a non-deformed cylindrical tube of boundaries
Γ
c
. This tube can move along the
x
-axis. It is maintained along the
y
-axis by a linearly elastic spring. The fluid occupies a volume
Ω
f
of boundary
Γ
f
. A velocity
u
imp
is imposed on this boundary. The difficulty with this example is that the cylinder is in motion and is constantly changing the
Ω
f
fluid domain. To overcome this difficulty, we use an arbitrary Lagrange–Euler formulation in which the displacement velocity of mesh is equal to that of the cylinder on
Γ
c
and zero on
Γ
f
.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V
Subject
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