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HANSER Hanser Publishers, Munich • Hanser Gardner Publications ...

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t<br />

(1/s)<br />

Figure 5.6 Simulation results for a pelletizer die<br />

a) Pelletizer Dies<br />

The aim here is to design a die for a given throughput or to calculate the maximum<br />

throughput possible without melt fracture for a given die. These targets can be achieved<br />

by performing simulations on dies of different tube diameters, flow rates, and melt<br />

temperatures. Figure 5.6 shows the results of one such simulation.<br />

b) Blow Molding Dies<br />

Figure 5.7 shows a blow molding parison and the surface distortion that occurs at a specific<br />

shear rate depending on the resin. In order to obtain a smooth product surface, the die<br />

contour has been changed in such a way that the shear rate lies in an appropriate range<br />

(Figure 5.8). In addition, the redesigned die creates lower extrusion pressures, as can be<br />

seen from Figure 5.8 [36].<br />

c) Blown Film Dies<br />

P<br />

(bar)<br />

Flow rate: 350 kg/h<br />

Temperature: 280 0 C<br />

g: Shear rate<br />

t Residence time<br />

LDPE<br />

1414.7/S<br />

0.0005654 s<br />

Die length (mm)<br />

Following the procedure outlined above and using the relationships for the different<br />

shapes of the die channels concerned, a blown film spider die was simulated (Figure 5.9).<br />

On the basis of these results it can be determined whether these values exceed the boundary<br />

conditions at which melt fracture occurs. By repeating the simulations, the die contour<br />

can be changed to such an extent that shear rate, shear stress, and pressure drop are<br />

within a range, in which melt fracture will not occur. Figure 5.10 and 5.11 show the<br />

shear rate and the residence time of the melt along the flow path [37].<br />

The results of simulation of a spiral die are presented in Figure 5.12 as an example. As in<br />

the former case, the die gap and the geometry of the spiral channel can be optimized for<br />

the resin used on the basis of shear rate and pressure drop.<br />

9<br />

t

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