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General Solution for the Axisymmetric Case

The Gegenbauer functions of the first kind are polynomials and can be represented in the form [Pg.57]

For n 2, the Gegenbauer functions of the second kind are infinite at the points = 1, which correspond to 6 = 0 and 9 = it. Therefore, if there are no singularities in the physical statement of the problem, then all the constants with tildes in (2.1.5) must be zero. Moreover, for n = 0 and n = 1, the remaining constants, if nonzero, result in infinite values of the tangential velocity Vg on [Pg.57]

The corresponding fluid velocity components and pressure are given by the formulas [Pg.58]

In this case, the force exerted by the fluid on any spherical boundary described by the equation R = const is given by [Pg.58]


See other pages where General Solution for the Axisymmetric Case is mentioned: [Pg.56]   


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Axisymmetric

Case for

General Case

General solution

The 2- case

The general case

The general solution

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