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Viscosity and the generalised Navier-Stokes equations

The viscosity of a fluid may initially be defined as its resistance to shear. The shearing stress (t) between two thin sheets of fluid is given by  [Pg.38]

There are several classes of fluid for which the viscosity does not remain constant at different rates of deformation (shear rates). This may be denoted as follows  [Pg.39]

Polymer solutions virtually always show non-Newtonian flow behaviour at sufficiently high polymer concentrations. However, before discussing this type of fluid in more detail, an outline of how non-Newtonian behaviour fits into the general area of fluid mechanics is presented. This is done by considering the total stress tensor and the equation of momentum conservation. [Pg.39]

The momentum conservation equation for a viscous fluid in the absence of gravity is therefore  [Pg.40]

This is an equation of motion and the total stress tensor, n, may be expressed as  [Pg.40]


See other pages where Viscosity and the generalised Navier-Stokes equations is mentioned: [Pg.38]   


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