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3 Fundamentals of press design

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370 Sheet metal forming and blanking<br />

Determining the blank length for bent workpieces<br />

The blank length <strong>of</strong> the part to be bent is not equal to the fiber length<br />

located at the center <strong>of</strong> the cross section after bending. The extended<br />

length <strong>of</strong> bent components 1 [mm] is calculated as<br />

whereby a [mm] and b [mm] stand for the lengths <strong>of</strong> the two bent legs,<br />

and v [mm] is a compensation factor which can be either positive or<br />

negative (Fig. 4.8.3).<br />

It should be noted that � is the bending and � the opening angle <strong>of</strong><br />

the bent part. Values for v are contained in DIN 6935 or can be calculated<br />

for every required angle:<br />

– for � = 0° to 90°<br />

– for � > 90° to 165°<br />

with correction factor k [–]:<br />

– k = 1 forr/s> 5and<br />

1 r<br />

– k = 065 . + ⋅log<br />

f or r/sto5 2 s<br />

The calculated extended length dimensions should be rounded up to<br />

the next higher full millimeter.<br />

b<br />

α<br />

l = a + b+ v [ mm]<br />

f or opening angles 0° to 165° and<br />

l = a+ b [ mm]<br />

f or opening angles > 165° t<br />

o 180°<br />

⎛ ° ⎞ s<br />

v= π ⋅⎜<br />

⎟⋅ r+<br />

⋅ kR⋅ r+ s mm<br />

⎝ ° ⎠<br />

β<br />

180 – ⎛ ⎞<br />

⎜ ⎟ – 2<br />

180 ⎝ 2 ⎠<br />

a<br />

b<br />

( ) [ ]<br />

⎛180°<br />

– β⎞⎛s⎞180° – β<br />

v= π ⋅⎜<br />

⎟ ⋅ ⎜r+<br />

⋅ kR⎟ – 2 ⋅ ( r+ s )⋅ tan mm<br />

⎝ 180 ° ⎠ ⎝ 2 ⎠<br />

2<br />

Metal Forming Handbook / Schuler (c) Springer-Verlag Berlin Heidelberg 1998<br />

β<br />

a<br />

[ ]<br />

Fig. 4.8.3<br />

Geometry <strong>of</strong> bent legs

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