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Principle of the process Design For Manufacturing (DFM)

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Presentation on theme: "Principle of the process Design For Manufacturing (DFM)"— Presentation transcript:

1 Principle of the process Design For Manufacturing (DFM)
Structure Process modeling Defects Design For Manufacturing (DFM) Process variation Metal forming Drawing Handout 8 c

2 Bulk Drawing: Process modeling
1. Introduction In the bulk deformation processes, drawing is an operation in which the cross section of a bar, rod, or wire is reduced by pulling it through a die opening, as shown in Figure 1. Handout 8 c

3 Extrusion Drawing Has pushing force Has pulling force Figure 1 here
Handout 8 c

4 2. Objectives of the Modeling
Rolling process Drawing process Torque (force) Power Velocity (productivity) Max draft Pulling force Power Pulling velocity Max draft Handout 8 c

5 3. Mechanics Phenomenon There is a tensile stress due to pulling force, but compression still plays a significant role since the metal is squeezed down as it passes through the die opening. Handout 8 c

6 Friction between work and die
4. Parameters r=(A0-Af)/A0 r: area reduction A0: initial area of work Af: final area d=D0-Df, draft Drawing stress Contact length Die angle Friction between work and die Force Handout 8 c

7 5. Drawing stress, drawing force, power
r=(A0-Af)/A0 Accounts for inhomogeneous deformation Handout 8 c

8 5. Drawing stress, drawing force, power
Handout 8 c

9 6. Limit of Drawing Allowable power Yield stress
Maximum power < Allowable power of a drive system Maximum stress < Yield stress Otherwise, material enters a plastic region at the exit, and no “drawing” but “elongation” occurs Remark: Reduction or reduction rate (r) increases  Power increases and stress at the exit increases. If one pass does not achieve a desired reduction, try several passes. Handout 8 c

10 6. Finding Max draw stress & Max reduction (1 pass)
Assumption: no friction, no strain hardening (n=0), no redundant work (perfectly plastic), no power capacity limit Critical point: Max. draw stress = Yield Strength Also, because (n=0) Handout 8 c

11 Handout 8 c

12 Example Wire stock of initial diameter = in is drawn through two dies, each providing a 0.20 area reduction rate (r). The starting metal has a strength coefficient = 40,000 lb/in2 and a strain hardening exponent =0.15. Each die has an entrance angle of 12o, and the coefficient of friction at the work-die interface is estimated to be The motors driving the capstans at the die exits can each deliver 1.50 hp at 90% efficiency. Determine the maximum possible speed of the wire as it exits the second die. Handout 8 c

13 At the exit of the first die
Handout 8 c

14 At the exit of the second die
Handout 8 c

15 From this calculation, the velocity of the second die is the limiting velocity. That is to say, the velocity of the whole system should take 3.47 ft /s. As a result, the first operation would have to be operated at well below its maximum possible speed; or the second draw die could be powered by a higher horsepower motor; or the reductions to achieve the two stages would be reallocated to achieve a higher reduction in the first drawing operation. Line balancing Handout 8 c


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