HANSER Hanser Publishers, Munich • Hanser Gardner Publications ...
HANSER Hanser Publishers, Munich • Hanser Gardner Publications ...
HANSER Hanser Publishers, Munich • Hanser Gardner Publications ...
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Clamp Force<br />
The calculation of clamp force is similar to that of the injection pressure. The isothermal<br />
clamp force is determined from [19]<br />
where F1(T2) = isothermal clamp force (N).<br />
F1(T2) for the example above is with Equation 5.80<br />
(5.80)<br />
The actual clamp force can be obtained from the following empirical relation, which was<br />
developed from the results published in [19].<br />
Hence the actual clamp force F from Equation 5.81<br />
(5.81)<br />
The above relationships are valid for disc-shaped cavities. Other geometries of the mold<br />
cavity can be taken into account on this basis in the manner described by STEVENSON<br />
[19].<br />
5.3.3 Flowability of Injection Molding Resins<br />
The flowability of injection molding materials can be determined on the basis of melt<br />
flow in a spiral channel. In practice, a spiral-shaped mold of rectangular crosssection<br />
with the height and width in the order of a few millimeters is often used to classify the<br />
resins according to their flowability. The length L of the solidified plastic in the spiral is<br />
taken as a measure of the viscosity of the polymer concerned.<br />
Figure 5.39 shows the experimentally determined flow length L as a function of the height<br />
H of the spiral for polypropylene. A quantitative relation between L and the parameters<br />
influencing L such as type of resin, melt temperature, mold temperature, and injection<br />
pressure can be developed by using the dimensionless numbers as defined by THORNE<br />
[23] in the following manner:<br />
The Reynolds number Re is given by [23]<br />
where<br />
(5.82)<br />
(5.83)