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3 Fundamentals of press design

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Blanking processes<br />

Using these equations, it is possible to determine the position <strong>of</strong> the<br />

center <strong>of</strong> force S R (x S; y S) in any selected system <strong>of</strong> coordinates. The<br />

equations can only be used for dies with simultaneously acting flat<br />

ground punches and flat female dies. It makes sense to lay the coordinate<br />

axes through as many centers <strong>of</strong> gravity as possible, so reducing<br />

the distances to zero and simplifying the calculations. Steps should be<br />

taken to avoid laying the axes between centers <strong>of</strong> gravity as otherwise<br />

attention must be paid to +/– signs (generally applicable for x: to the<br />

right positive values, to the left negative values; for y: upwards positive<br />

values, downwards negative values). The formulas required to calculate<br />

the centers <strong>of</strong> gravity <strong>of</strong> the individual perimeters or line elements can<br />

be found where applicable in books <strong>of</strong> tables. More complex part<br />

shapes can <strong>of</strong>ten be composed <strong>of</strong> basic figures (quadrants, rectangles,<br />

etc.). Nowadays, computer programs are frequently used to determine<br />

the surface center <strong>of</strong> gravity.<br />

Where the two force action lines in the x and y direction interact, we<br />

obtain the center <strong>of</strong> blanking forces S R (x S; y S), which should be ideally<br />

in the center <strong>of</strong> the slide, or in the case <strong>of</strong> smaller tools, at the optimum<br />

position <strong>of</strong> the centering pin.<br />

Example:<br />

A workpiece with outside dimensions 80 � 90 mm with a semicircular punched<br />

hole (radius 30 mm) and two round holes with a diameter <strong>of</strong> 20 mm is to be produced<br />

in two steps (Fig. 4.5.11a). Two blanking operations take place in the<br />

<strong>press</strong>: piercing and blanking, as indicated in Fig.4.5.11band c. The center <strong>of</strong><br />

force S R is determined initially on the basis <strong>of</strong> the centers <strong>of</strong> gravity <strong>of</strong> the<br />

punch perimeters, and then using the line centers <strong>of</strong> gravity for the purpose <strong>of</strong><br />

comparison.<br />

U = U = π ⋅ 20 mm = 62. 83 mm<br />

1 2<br />

1<br />

U3= ⋅π⋅ 60 mm+ 60 mm<br />

2<br />

= 94. 25 mm + 60 mm = 154. 25 mm<br />

U = 280 ⋅ mm+ 290 ⋅ mm = 340 mm<br />

4<br />

l = l = π ⋅ 20 mm = 62. 83 mm<br />

5 6<br />

1<br />

l7= ⋅π⋅ 60 mm = 94. 25 mm<br />

2<br />

l = 60 mm, l = l = 90 mm<br />

8 9 11<br />

l = l = 80 mm<br />

10 12<br />

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

➔<br />

279

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