Stokes’ power formula

We derive the conservation law of mechanical energy, referred to as Stokes power formula, starting with the following equation of motion in an Eulerian framework ... [Pg.82]

Stokes Power Formula in a Continuum Lagrangian Description ... [Pg.87]

Stokes power formula (3.27), which was derived from the equation of motion, is also satisfled as... [Pg.88]

Applying the divergence theorem to the third term of the r.h.s. and using Stokes power formula (3.18), we obtain the following local Eulerian form of the dissipative energy equation ... [Pg.89]

For each component we apply Stokes power formula (3.18) ... [Pg.130]

If Stokes power formula is satisfied (cf. Sect. 3.2.4), the above formulae can then be modified as follows ... [Pg.333]

Analysis of the hydrodynamic interactions of many particles in a laminar flow, carried out by Saito [56] showed that in view of the complexity of the physical picture of interactions in many body systems introduction of Stokes approximations in a theoretical consideration of the flow of dispersions can lead to incorrect results. For the laminar flow Saito proposed a formula containing a power series ... [Pg.116]

In the case of mass exchange between a bubble and a translational Stokes flow of a quasi-Newtonian power-law fluid (n is close to unity), one can use the following simple approximate formula for calculating the mean Sherwood number at high Peclet numbers ... [Pg.296]

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