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This paper is concerned with the shape sensitivity analysis of a viscous incompressible fluid driven by Stokes equations with a nonhomogeneous boundary condition.
In the first part of the paper, the linear vibration of a rotating, potential fluid driven by transverse, harmonic motion of a rotating disk is solved.
This observation suggests that the crustal seismicity is fluid driven.
New research suggests that fluid driven by tiny swirling hairs called cilia may activate certain genes in the growing embryo that lay the groundwork for this asymmetry.
Bhargava et al. [16] investigated the flow of a mixed convection micropolar fluid driven by a porous stretching sheet with uniform section.
Crane [1] was the first to consider the steady two-dimensional flow of a Newtonian fluid driven by a stretching elastic flat sheet which moved in its own plane with velocity varying linearly with the distance from a fixed point.
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The resulting pressure gradient in the fluid drives the flow from the inlet to the outlet of the micropump.
To check the fluid, drive the vehicle until it is warmed up and has shifted through all of the gears, park it on a level surface, and shut it off.
This system describes the motion of a large class of incompressible linear viscoelastic fluids driven by random external forces and filling a periodic square,.
During the last few years, the boundary layer flows of non-Newtonian fluids driven by stretching surfaces have attracted much research interest [1 4].
Because these fluids drive crustal weakening, this explanation is consistent with fluid-weakened lower crust as the cause of the Nobi earthquake.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com