Results 191 to 200 of about 33,543 (232)
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Interaction of peristaltic motion with Poiseuille flow

Bulletin of Mathematical Biology, 1974
The effect of Poiseuille flow on peristaltic transport has been investigated in a two-dimensional mathematical model of peristalsis for the case when the wall of the channel executes a sinusoidal motion of small amplitude. Closed-form solutions have been obtained for limiting values of Reynolds number and the Poiseuille flow parameter, while the method
Mittra, T. K., Prasad, S. N.
openaire   +3 more sources

Generation of umbilics by Poiseuille flows

The European Physical Journal E, 2014
The Fredericks transition in homeotropic nematic layers submitted to an electric field can be described in terms of a 2D vectorial order parameter [Formula: see text]. We have shown previously that umbilics which are point defects of the field [Formula: see text] can be generated in a controlled manner by magnetic fields.
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The Stability of Plane Poiseuille Flow

Physical Review, 1952
The problem of the stability of plane Poiseuille flow to small disturbances leads to a characteristic value problem for the Orr-Sommerfeld equation with given boundary conditions. It happens that negative values of the imaginary parts of the characteristic numbers, which indicate instability, are small, at any rate over the region here investigated ...
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Poiseuille flow of a Quincke suspension

Physical Review E, 2014
The controversy of models of dielectric particle suspensions with antisymmetric stress, which predict a nonphysical cusp of the velocity profile in plane Poiseuille flow under the action of the electrical field, is resolved. In the mean-field approximation, the nonlinear kinetic equation is derived for coupled due to the flow translational and ...
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Passivity of plane Poiseuille flow

2013 European Control Conference (ECC), 2013
This paper considers the passivity of plane Poiseuille flow, which is the incompressible flow observed between two parallel plates that are assumed to be of infinite extent. A model in which the flow is considered as the feedback connection between a linear time-invariant system and a static, memoryless nonlinear system is used.
Shi Zhao, Stephen Duncan
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Classroom Note:Time-Dependent Poiseuille Flow

SIAM Review, 1997
The importance of including eigenfunctions in any time-dependent fluid motion is illustrated through a simple example.
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Stability of Hagen-Poiseuille Flow

The Physics of Fluids, 1964
Lessen, M.   +3 more
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Stability of Plane Poiseuille Flow

1971
In this section we use the local potential technique to investigate the linear stability of a steady plane Poiseuille flow of an incompressible fluid.
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Antibiotic resistance in the environment

Nature Reviews Microbiology, 2021
D G Joakim Larsson, Carl-Fredrik Flach
exaly  

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