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Effect of Flight Flanks

If the channel width cannot be considered infinite, the equation of motion in the down-channel direction becomes  [Pg.348]

The solution to this equation is more difficult than the solution to Eq. 7.194. The case of pure pressure flow was first solved by Boussinesq [130] in 1868. The solution to the combined drag and pressure flow was first published in 1922 [98] the authorship of this publication remains a question. Since the 1922 publication, numerous workers have presented solutions to this problem. Meskat [131] reviewed various solutions and demonstrated that they were equivalent. The velocity profile resulting from the drag flow can be written as  [Pg.349]

The velocity profile resulting from the pressure flow can be written as  [Pg.349]

The volumetric output can be conveniently expressed in the following form  [Pg.349]

In the range of most extruder screws (H/W 0.6), the shape factors F and Fp can be quite accurately approximated with the following expressions  [Pg.349]


Clearly, the effect of calender clearance Is similar to the effect of flight flank angle. The effect of the radial flight clearance Is shown in Fig. 10.36 when AP° = 1E4. [Pg.727]


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