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ABSTRACT 
Here, design of a power screw driven press is to be discussed. As usual design considerations 
include more than one unknowns therefore an engineer’s problems usually do not seems two 
unknowns, two equations. But still design should be done, in this aspect I will centre on my 
design approach to the screws with regarding safety and then select the nut and motor for this 
specific purpose. 
3 
CONTENTS 
Abstract II 
1.Introductin 3 
2.Design Analysis 
2.1 Design Terminology for Power Screws 3 
2.2 Design of screw and nut 5 
2.1.1 Screw diameter selection 5 
2.1.2 Nut height selection 5 
2.3 Buckling consideration 6 
2.4 Self-locking condition 6 
2.5 Torque calculation 6 
2.6 Efficiency 7 
2.7 Motor selection 7 
3.Conclusion and Future Developments 7 
References 7 
Appendix
1. INTRODUCTION 
I will initialize my design by selecting a screw that is available for me (say in the foundation) 
and then check it for safety if satisfied or not. And later on consideration of self locking 
condition, efficiency and required power input according to the selected screw is going to be 
done for the understanding of practicalability to life. Finally a nut for the screw is selected by 
regarding bearing and shear stresses. 
4 
2. DESIGN ANALYSIS 
Fig 1. 
A schematic example of application of power screws to a power driven press is shown in 
figure 1. The some of the desired properties are tabulated as below. By using this table the 
screw, nut and motor for our pressing operation is going to be selected from standard tables or 
in other words from machineries catalogue. 
As seen from the figure 1. , pressing operation is the reverse organization of raising a load so 
our job is again as in the raising. This is important in order not to confuse lowering or rising.
5 
Screw pitch, p(mm) 6 
Screw threads Triple 
Factor of safety, n 3 
Load per screw , F(tons) 4 
Friction coefficient, μ 0,22 
Motor speed, n(rpm) 800 
Material of screw 080M50CD 
Screw Ultimate Strength, Sut (MPa) 650 
Screw Yield Strength, Sy(MPa) 510 
Screw Modulus of elasticity, E (GPa) 207 
Material of nut ASTM Gray Cast Iron 
Nut Ultimate Strength, Suc (MPa) 670 
Nut Yield Strength, Sy(MPa) 220 
Table 1. 
2.1 Design Terminology for Power Screws 
A power screw of outside diameter, do, is designed to have a thread pitch, p. The application 
of the device requires the screw to lift or lower the load. (in our case press the load which is 
in the same manner as lifting the load). The coefficient of friction for the thread is μt and 
for the collar μc (in our case collar is not used so no collar friction exists). 
Fig2. 
Unwrapping one thread the following wedge geometry results: 
Where >= Lead angle, 
L=Lead, 
Dm=mean diameter of the contact, 
For a single threaded screw L is the same as the pitch but for double or triple threaded screws 
L is equal to pitch times number of thread for one rotation of screw. (in our case a triple 
threaded screw is used)
6 
Fig 3. 
2.2 Design of screw and nut, 
2.2.1 Screw diameter selection, 
From table 1. a screw which is triple threaded and having a 6 mm pitch exists. Since the 
diameter of the screw is needed for our calculations, selecting a metric screw having, p=6 and 
going on my calculation will not be wrong unless the screw I selected does not ensure the 
safety concern. 
Our possible choice of diameters for a metric grade 6mm pitch are, 64, 72, 80, 90, 100 for 
coarse-pitch series. Let’s start our design with M 64.6 . 
Calculations according to M64.6 screw; 
mean diameter, dm=d – p/2 = 64 – 6/2 =61 mm, 
pitch, p=6 mm, 
Lead, L=3*6=18 mm, 
F=mg=4000*9.81=40 kN(approximately), 
F(load factor of sfety included)=F*n=40*4= 160 kN, 
Now check the strength of the screw in order to be sure that we are on the safe side wrt n=4; 
650 
 
 = = = MPa 
10.88 
Fn 
160000 
c 59.7 
At 
2680 
u 
= = = 
59,7 
c 
n 
 
which is safer than desired. 
Note: If we don’t have to use a 6mm pitch screw with respect to standards a smaller diameter 
screw will be enough for strenght consideration. 
So we can continue our design with M64.6 screw . 
2.2.2 Nut height selection, 
Check shearing of threads for h, 
Fn 
dh 
s 
 
 
2 
= s = Ssy = 0.5Sy = 0.5*510 = 255MPa h=6.88 mm 
Check shearing of nut for h, 
Fn 
drh 
s 
 
 
2 
= h=7.98 mm, 
Check bearing stress of nut for h,
compareb with Suc, since we have already included factor of safety n 
7 
4 
pFn 
h d 2 dr 
2 ( ) 
b 
− 
= 
 
by rising force. 
4 
pFn 
2 2 Suc d dr 
( ) 
h 
− 
= 
 
h=2.49 mm 
After these calculations we can decide h for our nut as 8 mm wrt shearing of nut . 
2.3 Buckling consideration 
Now we should consider buckling for designing the length of the screw. 
Since we don’t know the column is either Euler’s or Johnson’s, we need to make an 
assumption. Since the loading is axial my suggestion is Euler’s column. 
4 
 
* 
Inertia, 4 
555497.2 
64 
mm 
dr 
I = = 
C is equal to 0.25 since our situation best fits one end fixed and one end free. 
2 
C EI 
Critical laod, 2 
L 
Pcr 
 
= 
If we equalize Pcr to F*n, then we will get the maximum available length of the screw . 
When n=4 and E=207GPa from table 1.; L=1331 mm 
Select L= 1m for our case will give Pcr=283.7kN ; 
Compare the applied load and the critical load in order to prevent buckling, 
Pcr=283.7kN F= 40kN . But now there is one more step which is cheking our 
assumption; 
44.75 
2 2 
CE 
L  
= =  
1 
 
 
	
 
Sy 
k 
62.5 
4 
= L 
= 
D 
L 
k 
 
   
 
L 
L 
Check if  
	
 
 
	
 
k 
k 
1 
44.75  62.5, Therefore our assumption is correct. 
Designing our screw length as 1 meter will be safe for buckling. 
2.4 Self-locking condition, 
The condition for self locking is μ  tan
 or 
L 
 
μ  let’s compare, 
dm 
0.22 0.09 therfore self-locking condition is established for our situation. 
2.5 Torque calculation 
After completing screw design, we can calculate the required torque(raising load) for 
pressing operation. 
 
 μ 
* 
  
	 	
  
* * 
* 
F dm L dm 
− 
+ 
= 
dm L 
Tr 
 μ 
2 
when we put the values into eqaution from table 1 and 
use M64.6 screw; Tr =1564,3 Nm =1,565 kNm
8 
2.6 Efficiency 
0.292 
FL 
To 
= = = 
2 
Tr 
T 
e 
 
=29.2% Our design has an efficiency of 29.2 percent 
2.7 Motor selection 
Since there exists a gear ratio of 4 between motor and screw head gear, the velocity ratio will 
also be 4. From table 1. the motor’s angular velocity is suggested as 800 rpm so we can 
calculate screw velocity w as; 
Wscrew=800/4=200 rpm 200rpm=200*2A/60 =20.94 rad/sec. 
Power=T*w=1.565 * 21 = 32.865 kw 32.865kw=32.865/0.745=44 hp 
So a 45 hp G.E (50 hertz) Electric motor, 400/440 volt, 725 rpm or 50 hp G.G.E Electric 
motor, 460 volt, 1170 rpm may be suggested for our design. 
We have concluded our power screw driven press design by using a M64.6 grade screw 
in length of 1 meter , a 8mm in height nut and a 45 hp electic motor. 
3.CONCLUSIONS AND FUTURE IMPROVEMENTS 
We have started our design by assumptions and then realized them step by step and ensured 
safety by using standardized screws, nuts and selecting a widely used electric motor. As seen 
our way of solution design is not a straight forward problem but needs engineering judgement. 
After mechanical design analysis a further step should be cost analysis in order to say; our 
design is just ready for manufacturing. 
REFERENCES 
1. J.Hüseyin Filiz. Problems on the design of machine elements. 
2. Joseph E.Shigley, Charles R.Mischke, Richard G.Budynas (7th edition). Mechanical 
Engineering design. 
3. www.FlyPress.com 
4. www.Savonaequip.com

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Power screw Erdi Karaçal Mechanical Engineer University of Gaziantep

  • 1. ABSTRACT Here, design of a power screw driven press is to be discussed. As usual design considerations include more than one unknowns therefore an engineer’s problems usually do not seems two unknowns, two equations. But still design should be done, in this aspect I will centre on my design approach to the screws with regarding safety and then select the nut and motor for this specific purpose. 3 CONTENTS Abstract II 1.Introductin 3 2.Design Analysis 2.1 Design Terminology for Power Screws 3 2.2 Design of screw and nut 5 2.1.1 Screw diameter selection 5 2.1.2 Nut height selection 5 2.3 Buckling consideration 6 2.4 Self-locking condition 6 2.5 Torque calculation 6 2.6 Efficiency 7 2.7 Motor selection 7 3.Conclusion and Future Developments 7 References 7 Appendix
  • 2. 1. INTRODUCTION I will initialize my design by selecting a screw that is available for me (say in the foundation) and then check it for safety if satisfied or not. And later on consideration of self locking condition, efficiency and required power input according to the selected screw is going to be done for the understanding of practicalability to life. Finally a nut for the screw is selected by regarding bearing and shear stresses. 4 2. DESIGN ANALYSIS Fig 1. A schematic example of application of power screws to a power driven press is shown in figure 1. The some of the desired properties are tabulated as below. By using this table the screw, nut and motor for our pressing operation is going to be selected from standard tables or in other words from machineries catalogue. As seen from the figure 1. , pressing operation is the reverse organization of raising a load so our job is again as in the raising. This is important in order not to confuse lowering or rising.
  • 3. 5 Screw pitch, p(mm) 6 Screw threads Triple Factor of safety, n 3 Load per screw , F(tons) 4 Friction coefficient, μ 0,22 Motor speed, n(rpm) 800 Material of screw 080M50CD Screw Ultimate Strength, Sut (MPa) 650 Screw Yield Strength, Sy(MPa) 510 Screw Modulus of elasticity, E (GPa) 207 Material of nut ASTM Gray Cast Iron Nut Ultimate Strength, Suc (MPa) 670 Nut Yield Strength, Sy(MPa) 220 Table 1. 2.1 Design Terminology for Power Screws A power screw of outside diameter, do, is designed to have a thread pitch, p. The application of the device requires the screw to lift or lower the load. (in our case press the load which is in the same manner as lifting the load). The coefficient of friction for the thread is μt and for the collar μc (in our case collar is not used so no collar friction exists). Fig2. Unwrapping one thread the following wedge geometry results: Where >= Lead angle, L=Lead, Dm=mean diameter of the contact, For a single threaded screw L is the same as the pitch but for double or triple threaded screws L is equal to pitch times number of thread for one rotation of screw. (in our case a triple threaded screw is used)
  • 4. 6 Fig 3. 2.2 Design of screw and nut, 2.2.1 Screw diameter selection, From table 1. a screw which is triple threaded and having a 6 mm pitch exists. Since the diameter of the screw is needed for our calculations, selecting a metric screw having, p=6 and going on my calculation will not be wrong unless the screw I selected does not ensure the safety concern. Our possible choice of diameters for a metric grade 6mm pitch are, 64, 72, 80, 90, 100 for coarse-pitch series. Let’s start our design with M 64.6 . Calculations according to M64.6 screw; mean diameter, dm=d – p/2 = 64 – 6/2 =61 mm, pitch, p=6 mm, Lead, L=3*6=18 mm, F=mg=4000*9.81=40 kN(approximately), F(load factor of sfety included)=F*n=40*4= 160 kN, Now check the strength of the screw in order to be sure that we are on the safe side wrt n=4; 650 = = = MPa 10.88 Fn 160000 c 59.7 At 2680 u = = = 59,7 c n which is safer than desired. Note: If we don’t have to use a 6mm pitch screw with respect to standards a smaller diameter screw will be enough for strenght consideration. So we can continue our design with M64.6 screw . 2.2.2 Nut height selection, Check shearing of threads for h, Fn dh s 2 = s = Ssy = 0.5Sy = 0.5*510 = 255MPa h=6.88 mm Check shearing of nut for h, Fn drh s 2 = h=7.98 mm, Check bearing stress of nut for h,
  • 5. compareb with Suc, since we have already included factor of safety n 7 4 pFn h d 2 dr 2 ( ) b − = by rising force. 4 pFn 2 2 Suc d dr ( ) h − = h=2.49 mm After these calculations we can decide h for our nut as 8 mm wrt shearing of nut . 2.3 Buckling consideration Now we should consider buckling for designing the length of the screw. Since we don’t know the column is either Euler’s or Johnson’s, we need to make an assumption. Since the loading is axial my suggestion is Euler’s column. 4 * Inertia, 4 555497.2 64 mm dr I = = C is equal to 0.25 since our situation best fits one end fixed and one end free. 2 C EI Critical laod, 2 L Pcr = If we equalize Pcr to F*n, then we will get the maximum available length of the screw . When n=4 and E=207GPa from table 1.; L=1331 mm Select L= 1m for our case will give Pcr=283.7kN ; Compare the applied load and the critical load in order to prevent buckling, Pcr=283.7kN F= 40kN . But now there is one more step which is cheking our assumption; 44.75 2 2 CE L = = 1 Sy k 62.5 4 = L = D L k L L Check if k k 1 44.75 62.5, Therefore our assumption is correct. Designing our screw length as 1 meter will be safe for buckling. 2.4 Self-locking condition, The condition for self locking is μ tan or L μ let’s compare, dm 0.22 0.09 therfore self-locking condition is established for our situation. 2.5 Torque calculation After completing screw design, we can calculate the required torque(raising load) for pressing operation. μ * * * * F dm L dm − + = dm L Tr μ 2 when we put the values into eqaution from table 1 and use M64.6 screw; Tr =1564,3 Nm =1,565 kNm
  • 6. 8 2.6 Efficiency 0.292 FL To = = = 2 Tr T e =29.2% Our design has an efficiency of 29.2 percent 2.7 Motor selection Since there exists a gear ratio of 4 between motor and screw head gear, the velocity ratio will also be 4. From table 1. the motor’s angular velocity is suggested as 800 rpm so we can calculate screw velocity w as; Wscrew=800/4=200 rpm 200rpm=200*2A/60 =20.94 rad/sec. Power=T*w=1.565 * 21 = 32.865 kw 32.865kw=32.865/0.745=44 hp So a 45 hp G.E (50 hertz) Electric motor, 400/440 volt, 725 rpm or 50 hp G.G.E Electric motor, 460 volt, 1170 rpm may be suggested for our design. We have concluded our power screw driven press design by using a M64.6 grade screw in length of 1 meter , a 8mm in height nut and a 45 hp electic motor. 3.CONCLUSIONS AND FUTURE IMPROVEMENTS We have started our design by assumptions and then realized them step by step and ensured safety by using standardized screws, nuts and selecting a widely used electric motor. As seen our way of solution design is not a straight forward problem but needs engineering judgement. After mechanical design analysis a further step should be cost analysis in order to say; our design is just ready for manufacturing. REFERENCES 1. J.Hüseyin Filiz. Problems on the design of machine elements. 2. Joseph E.Shigley, Charles R.Mischke, Richard G.Budynas (7th edition). Mechanical Engineering design. 3. www.FlyPress.com 4. www.Savonaequip.com