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Navier-Stokes Equations in the Case of Two-Dimensional Flow

Navier-Stokes Equations in the case of Two-Dimensional Flow [Pg.504]

In the case of a low Reynolds number, the latter equations become the Stokes [Pg.504]

In any case, these are three equations for three unknown fimctions, v, v, p. The viscose stress tensor appears as [Pg.504]

The last component is the tangential stress in the case of a plane parallel flow. [Pg.504]

Capillary pressure is determined as K, where y is the interfacial tension (liquid-air or liquid-liquid), and K is the mean curvature of the interface. [Pg.505]




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Dimensional equation

Equation Navier-Stokes

Equations of Navier-Stokes

Flow equations

Navier equations

Navier-Stokes

Stokes equation

Stokes flow

The 2- case

Two equations

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