chapter 4 & 5
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CHAPTER 4 & 5 jigs and fixturesTRANSCRIPT
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Design and analysis of combination press tool for c shaped clamp
CHAPTER 4
PRESS TOOL DESIGN
Tool design is a specialized area of manufacturing engineering comprising of analysis, planning,
design, construction and application of tools, methods and procedures necessary to increase
manufacturing productivity. Making a good die begins with die designer. If the die is designed is
correctly it will work properly and require infrequent, simple repairs. The design process
basically consists of five steps.
1 Statement and analysis of the problem.
2 Analysis of the requirement.
3 Development of initial ideas.
4 Development of design alternatives.
5 Finalization of design ideas.
4.1 Design of Combination Press Tool Elements
1. Strip layout (material utilization).
2. Force required.
Cutting or Shearing force required.
Stripping force required.
Bending force required.
Press force required.
3. Press tool elements calculation.
Cutting clearance.
Thickness of die plate.
Thickness of die back plate.
Thickness of bottom plate.
Thickness of top plate.
Thickness of stripper plate.
Thickness of punch holder.
Thickness of punch back plate.
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Design and analysis of combination press tool for c shaped clamp
Length of piercing punch.
The Maximum Length of a punch.
4.2 Study of Component ClampComponent study is the first step in tool design process. Component study gives the details about
the material to be used properties and application of the component. It also helps in identifying
the critical dimensions related to the component which has to be achieved; hence more emphasis
can be given to such areas while designing the tool. Figure 4.1 gives the details of component for
which a combination tool needs to be designed. Table 4.1 gives the component specifications and
its properties.
2D drawing of clamp
Table 4.1 Component Hinge specifications
Details Specification
Material Stainless Steel 409L
Thickness 1.5mm
Chemical composition Carbon : 0.012%, Nickel : 0.15%, Chromium :
21.5%, Molybdenum : 0.030 % Nitrogen:
0.009%
Shear strength 400 N/mm²
Ultimate Tensile strength 500 N/mm²
4.3 Blank Development of clampIn the Hinge, the curled portions were unwrapped to establish the sequence of operations and
dimensions of the strip required. The sequence of operations on a strip and details of each
operation must be carefully developed to ensure the safe design. Calculation of bending
allowance is essential to estimate the required flat work piece length to make a bend. The curved
neutral plane of the bend area is the bend allowance. To make a bend as shown in the Fig. 4.1 the
length of the blank is determined as follows.
L = L1 + L2 + A,
Where,
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Design and analysis of combination press tool for c shaped clamp
L= Length of the flat blank required to make bend (mm)
L1= Length of bend leg1 (mm)
L2= Length of bend leg2 (mm)
A= Bend allowance (mm) = [(π*θ) ÷ 180⁰] * [IR + (k*t)]
θ- Area of bend,
k- Correction factor= 0.33 if R<2t.
Fig. 4.2 Bend allowance [53]
Bend developed length of hinge when curls were unwrapped as shown in Fig 4.3 is determined
as follows:
DEVELOPED LENGTH
L1 = 21.5mm
L2 = πA/180(I.R + Kt/2)
= πx90/180(4 + 0.5x1/2)
L2= 7.06mm
Where,
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Design and analysis of combination press tool for c shaped clamp
A = Angle of bendI.R= Internal radiusK = Correction factor
Limits of KR≥2t = 0.5R≤2t = 0.3
L3 = 10mm L4 = πA/180(I.R + Kt/2) = πx180/180(12.5+0.5x1/2)L4 = 40.84mm
L5 = L3 = 10mm
L6 = L6 = 7.06mm
L7 = 21.5mm
Total length = L1+L2+L3+L4+L5+L6+L7
= 21.5+7.06+10+40.84+10+7.06+21.5 = 117.96mm ≈ L = 118mm
Fig 4.3 Blank development of clamp
4.4 Strip Layout (material Utilization)In the design of blanking parts from a strip of material, the first step is to prepare the layout, that
is, to layout the position of the work pieces in the strip and their orientation with respect to one
another. While doing so, the major consideration is the economy of material. Another important
consideration in strip layout is the distance between the blanks and the strip edge and distance
between blank to blank.
The different types of strip layout are
1. Narrow run
2. Wide run
3. Angular run
The formula used to calculate material utilization.
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Design and analysis of combination press tool for c shaped clamp
% Area of utilization = Area of blank x No of rows x 100 Pitch x Strip width
= (2520 × 1/21.5 × 125)100 = 95.29%
4.5 Force Required Calculation
4.5.1 Cutting or Shearing force calculation (Fs)
Piercing (S.F) 1
(S.F) 1 = L1 × t × Fs L1 = π×D = 31.4 × 1 × 40.77 = π(5) × 2 (S.F) 1 = 1.28T = 31.4mm
Where, t = thickness of sheet (mm) D = diameter of hole (mm) FS= shear strength (kg/mm2)
Blanking (S.F) 2 (S.F) 2 = K×L2×t×FS
1000 = 1.2 × 280 × 1 × 40.77 1000 (S.F) 2= 14TWhere, K = Factor of Safety L2 = Cut length (mm) t = Thickness (mm) FS = Shear Strength (kg/mm2)
4.5.2 Bending Force (Fb)
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Design and analysis of combination press tool for c shaped clamp
Fb = k × L × Su × t2
W = 2.66 × 20 × 50 × 12
27 Fb = 0.098T
Where,
k = die opening factor
For ‘U’ bending
k= 2.66 for W= 8t k= 2.40 for W= 16t L= distance between supports (mm) Su= ultimate tensile strength (kg/mm2) W= width of dent up portion (mm)
Bending force (thumb rule) (Fb)
Fb = 20%of cutting force = 0.2 × 15 Fb = 3T
4.5.3 Stripping force Calculation
S = (L × t × Fs) x 0.20
= 2802 × 40.77 × 0.20 1000 S = 2.25TWhere,
S = stripping force (T) t = material thickness (2mm) L= total cutting length (280mm) Fs= Shear strength (40.77kg/mm2)
4.5.4 Press force (P)
P = S.F1 + S.F2 + Fb + S = 1.28 + 14 + 3 + 2.25 P = 20.53T Safety= 25%press force
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Design and analysis of combination press tool for c shaped clamp
= 0.25(21) = 5T
Total force required (F) F = Press force + Safety = 21 + 5 F= 26T
The press selected was 63T SNX press.
4.6 Press Tool Calculation
4.6.1 Calculation of cutting clearance
Cutting clearance (c)
Formula method = 0.005t √Fs
= 0.005 ×1×√40.77 = 0.03mm/side Percentage method = 5% of sheet thickness = 0.05 × 1
= 0.05mmWhere, t = thickness (mm) Fs=shear strength (kg/mm2)
4.6.2 Thickness of die plate
Td = 3√F = 3√30
= 3 cm≈ Td = 40mm
The plate selected was 40mm as it was the nearest standard available.
4.6.3 Thickness of die back plate
Tdbp = (0.5~0.8) Td
= 0.5 × 40 Tdbp = 20mm
The standard 20mm plate was selected.
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Design and analysis of combination press tool for c shaped clamp
4.6.4 Thickness of bottom plate
Tbp = (1.25~1.75) Td
= 1.25 × 40 Tbp = 50mm
The standard 50mm plate was selected.
4.6.5 Thickness of top plate
Ttp = (1.25~1.75) Td
= 1.25 × 40 Ttp = 50mm
The standard 50mm plate was selected.
4.6.6 Thickness of stripper plate
Tsp = (0.6~0.8) Td
= 0.6 × 40 = 24mm≈ Tsp= 30mm
The standard 30mm plate was selected.
4.6.7 Thickness of punch holder
Tph = (0.6~0.8) Td = 0.6 × 40 = 24mm≈
Tph = 30mm
The standard 30mm plate was selected.
4.6.8 Thickness of punch back plate
Tpbp = (0.5~0.8) Td
= 0.5 × 24 = 12mm≈Tpbp = 20mm
The standard 20mm plate was selected.
4.7 Types of fits used in Press Tool
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Design and analysis of combination press tool for c shaped clamp
When two parts are to assemble, the relation resulting from the difference between the sizes
before assembling is called fit. A machine part when manufactured has a specified tolerance.
Therefore, when two mating parts fit with each other, the nature of fit is dependent on the limits
of tolerances and fundamental deviations of the mating parts. The types of fits employed in this
tool are described in the table 4.5 given below.
Table 4.5 Fits used in press tool
Sl no: Tool Elements Type of fit1 Blanking punch and Stripper H7/g6 (sliding fit)
2 Piercing punch and Stripper H7/g6 (sliding fit)3 Guide pillar with Bottom plate H7/p6 (press fit)4 Guide pillar with Guide bush H7/g6 (sliding fit)
5 Punch with Punch holder H7/k6 (light key fit)
6 Pilot with Stripper H7/g6 (sliding fit)
7 Direct Pilot with Punch H7/p6 (press fit)
8 Pilot with Punch holder H7/k6 (light key fit)
9 Dowels with stripper plate H7/m6 (medium drive fit)
10 Dowels with Die plate H7/m6 (medium drive fit)
11 Dowels with Bottom plate H7/m6 (medium drive fit)
12 Dowels with Top plate H7/m6 (medium drive fit)
13 Dowels with Punch holder plate H7/m6 (medium drive fit)
14 Stopper with die plate H7/k6 (light key fit)
15 Guide bush with Top plate H7/p6 (press fit)
16 Finger stopper and slot in Stripper plate H7/g6 (sliding fit)
17 Punch and Die Cutting clearance fit
4.8 Machine specification
The specifications of a 63T machine which can withstand the calculated press tonnage are given
in Table 4.4 below. The schematic sketch of ‘C’ frame press machine with terminology and a
photograph of SNX63 press machine are shown in the fig 4.8(a) and 4.8(b) below.
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Design and analysis of combination press tool for c shaped clamp
Fig 4.8(a) schematic sketch of ‘C’ frame press machine [10]
Fig 4.8(b) Press machine SNX63 [courtesy: Adithya Tools, NTTF]Table 4.2 Machine specification
Model SNX63
Tonnage (T) 63
Strokes per minute (SPM) 100
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Design and analysis of combination press tool for c shaped clamp
Die height (mm) 300
Tool bore (mm) 50.8
Bolster area (mm2) 900×520
Bolster thickness (mm) 120
Floor to top of bolster (mm) 870
Main motor (H.P) 7.5
4.9 PRESS TOOL DESIGN
4.9.1 2-Dimensional Drawings of combination Press Tool
4.10 Summary
This chapter describes the preparation of strip layout for hinge, calculation of shearing, bending,
stripping, and press force required, determination of cutting clearance required between punch
and die and design of press tool elements are determined. The specifications of the machine to be
accommodated are also discussed in this chapter. The 2 D drafting and 3D modelling are also
shown in this chapter. The importance of above calculations is explained within it. The materials
selected are given in bill of material for top half, bottom half and standard items as shown in
Appendix I.
CHAPTER 5
FINITE ELEMENT ANALYSIS OF PRESS TOOL ELEMENTS
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Design and analysis of combination press tool for c shaped clamp
Finite element analysis (FEA) is a computerized method for predicting how a product reacts to
real-world forces, vibration, heat, fluid flow, and other physical effects. Finite element analysis
shows whether a product will break, wear out, or work the way it was designed. It is called
analysis, but in the product development process, it is used to predict what is going to happen
when the product is used.
FEA works by breaking down a real object into a large number (thousands to hundreds of
thousands) of finite elements, such as little cubes. Mathematical equations help predict the
behavior of each element. A computer then adds up all the individual behaviors to predict the
behavior of the actual object.
5.1 Structural analysis of Punches and Die InsertsThe objective of carrying out structural analysis on punches and die inserts was to determine
whether the stress, strain and shear stress induced in punches and die inserts as a result of the
load applied was within the permissible limit.
5.2 Types of Engineering AnalysisThe different types of engineering analysis are.
Structural analysis consists of linear and non-linear models. Linear models use simple
parameters and assume that the material is not plastically deformed. Nonlinear models
consist of stressing the material past its elastic capabilities.
Vibration analysis is used to test a material against random vibrations, shock, and
impact. Each of these incidences may act on the natural vibration frequency of the
material which, in turn, may cause resonance and subsequent failure.
Fatigue analysis helps designers to predict the life of a material or structure by showing
the effects of cyclic loading on the specimen. Such analysis can show the areas where
crack propagation is most likely to occur. Failure due to fatigue may also show the
damage tolerance of the material.
5.3 Finite Element Analysis of Punches
5.3.1 Piercing punch
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Design and analysis of combination press tool for c shaped clamp
Fig 5.1 Piercing punch
Element type: Tetrahedrons
Element size: 1 mm
Applied load: 6300 N
Area: 19.63 mm2
No of nodes: 1142
No of elements: 543
Equivalent (Von-Mises) Stress
Fig 5.2 Equivalent (Von-Mises) Stress in piercing punch
Equivalent Strain
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Design and analysis of combination press tool for c shaped clamp
Fig 5.3 Equivalent Strain in piercing punch
Shear stress
Fig 5.4 Shear stress in piercing punch
Table 5.1 Piercing punch ANSYS results
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Design and analysis of combination press tool for c shaped clamp
Objective Maximum Minimum
Equivalent (Von-Mises) Stress 320.22MPa 12.965MPa
Equivalent Strain 0.0016462 0.000122
Shear stress 158.71MPa -554.57MPa
5.3.2 Blanking punch
Fig 5.5 Blanking punch
Element type: Tetrahedrons
Element size: 1 mm
Applied load: 134400N
Area: 2320 mm2
No of nodes: 5100
No of elements: 2925
Equivalent (Von-Mises) Stress
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Design and analysis of combination press tool for c shaped clamp
Fig 5.6 Equivalent (Von-Mises) Stress in blanking punch
Equivalent Strain
Fig 5.7 Equivalent strain in blanking punch
Shear stress
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Design and analysis of combination press tool for c shaped clamp
Fig 5.8 Shear stress in blanking punch
Table 5.2 Blanking punch ANSYS results
Objective Maximum Minimum
Equivalent (Von-Mises) Stress 67.663MPa 1.0822MPa
Equivalent Strain 3.3x10-4 1.7x10-5
Shear stress 18.846MPa -21.44MPa
5.3.3 Bending punch
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Design and analysis of combination press tool for c shaped clamp
Fig 5.9 Bending punch
Element type: Tetrahedrons
Element size: 1 mm
Applied load: 30,000N
Area: 1614 mm2
No of nodes: 3803
No of elements: 2098
Equivalent (Von-Mises) Stress
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Design and analysis of combination press tool for c shaped clamp
Fig 5.10 Equivalent (Von-Mises) Stress in bending punch
Equivalent Strain
Fig 5.11 Equivalent strain in bending punch
Shear stress
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Design and analysis of combination press tool for c shaped clamp
Fig 5.12 Shear stress in blanking punch
Table 5.3 Bending punch ANSYS results
Objective Maximum Minimum
Equivalent (Von-Mises) Stress 47.17MPa 0.33628MPa
Equivalent Strain 2.4x10-4 2.5x10-6
Shear stress 12.577MPa -11.99MPa
5.4 Theoretical Calculation
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Design and analysis of combination press tool for c shaped clamp
5.4.1 Piercing punchUnit Stress (σ) = force/ area =6300/19.63 = 320.8 MPa
Unit Strain (e) = stress/ Young’s modulus = 320.8 / 210 x 103 = 1.604x10-3
Maximum shear stress(τ) =(1/2) x Equivalent (Von-Mises) Stress =329.22/2 = 164.61MPa
5.4.2 Blanking punchUnit Stress (σ) = force/ area =134400/2320 = 57.93 MPa
Unit Strain (e) = stress/ Young’s modulus = 57.93/ 210 x 103 = 2.8x10-4
Maximum shear stress(τ) =(1/2) x Equivalent (Von-Mises) Stress =67.663/2 = 33.8315MPa
5.4.3 Blanking punchUnit Stress (σ) = force/ area =29430/1614 = 18.39 MPa
Unit Strain (e) = stress/ Young’s modulus = 18.39/ 210 x 103 = 6.1x10-5
Maximum shear stress(τ) =(1/2) x Equivalent (Von-Mises) Stress =47.17/2 = 23.585MPa
5.5 Results
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Design and analysis of combination press tool for c shaped clamp
The comparison of analysis and theoretical results are tabulated in the below table 5.4 shows the results.
Table 5.4 Results
Sl. no. Description Analysis result Theoretical result
1. Piercing punch
Stress 329.22MPa Stress 320.8MPa
Strain 1.6x10-3 Strain 1.60x10-4
Shear stress 158.71MPa Shear stress 164.61MPa
2. Blanking punch
Stress 67.66MPa Stress 57.93MPa
Strain 3.3x10-4 Strain 2.8x10-4
Shear stress 18.846MPa Shear stress 33.83MPa
3. Bending punch
Stress 47.77MPa Stress 18.39MPa
Strain 2.4x10-4 Strain 6.1x10-5
Shear stress 12.577MPa Shear stress 23.5MPa
5.6 SummaryFinite element analysis of press tool elements deals with determination of stresses, strains and
shear stresses induced in punches for the load applied. Analysis was carried out in ANSYS work
bench 14 software and Solid 187 element was used for meshing of punches. After the Finite
element analysis was carried out on the critical elements of press tool it was observed that the
resultant stress and strain values were well within the allowable yield stress (i.e. 1650 Mpa) of
the material. The results obtained from Finite element analysis were compared with theoretical
values and were found to be approximately nearer. Table 5.4 shows the results.
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