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

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5.3.1 Pressure Drop in Runner<br />

As the following example shows, the pressure drop along the runner of an injection mold<br />

can be calculated from the same relationships used for dimensioning extrusion dies.<br />

Example<br />

For the following conditions, the isothermal pressure drop Ap0 and the adiabatic pressure<br />

drop Ap are to be determined:<br />

For polystyrene with the following viscosity constants according to Equation 1.36,<br />

Section 1.3.7.3:<br />

A0 = 4.4475<br />

A1 = -0.4983<br />

A2 = -0.1743<br />

A3 = 0.03594<br />

A4 = -0.002196<br />

C1 = 4.285<br />

C2 =133.2<br />

T0 = 190 0 C<br />

flow rate rh = 330.4 kg/h<br />

melt density pm = 1.12 g/cm 3<br />

specific heat cpm= 1.6 kj/(kg <strong>•</strong> K)<br />

melt temperature T =230 0 C<br />

length of the runner L =101.6 mm<br />

radius of the runner R =5.08 mm<br />

Solution<br />

a) Isothermal flow<br />

Yz from Equation 1.19:<br />

(Q = volume flow rate cm /s)<br />

aT from Equation 1.35:<br />

n from Equation 1.37:<br />

7]a from Equation 1.36:

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