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Rotating Disk in a Finite Gap

Notice that a choice was made to scale the circumferential velocity using the inlet velocity U. The rotation-rate scale is used in the boundary-condition specification. With these variables the nondimensional equations are [Pg.285]

In these equations, as in the finite-gap stagnation flow, the Reynolds number is based on the gap distance and the inlet velocity, Rcy = p aUL/n, the Prandtl number is evaluated at the inlet conditions, and the nondimensional eigenvalue is given as Ar = ArL2 / pmU2. [Pg.285]

The boundary conditions required to solve the system of equations are [Pg.285]

The surface rotation rate comes into the boundary condition for W at z = 0, [Pg.286]

The eigenvalue Ar must be determined to satisfy the velocity boundary conditions. [Pg.286]


See other pages where Rotating Disk in a Finite Gap is mentioned: [Pg.284]    [Pg.285]    [Pg.287]    [Pg.289]   


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