Current versus dynamic force on linear actuators

AI Thread Summary
The discussion revolves around the current draw of linear actuators under varying loads and configurations. The user is considering switching to a higher force rating actuator to reduce current draw but is uncertain if the current will remain the same due to shared motor specifications. Calculations indicate that the power required to lift a load is significantly lower than the actual current draw, prompting questions about efficiency and the role of gear ratios. The conversation also highlights the importance of duty cycles and how the angle of operation affects the effective load on the actuators. Ultimately, the consensus suggests that using a higher-rated actuator may reduce current draw due to slower movement speeds and better load management.
Apple&Orange
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G'day guys

So I currently have a 2x 8" stoke 150lbs dynamic force actuators with a maximum current draw of 5A.
The exact one is the FA-PO-150-12-XX in the link below:

https://www.firgelliauto.com/products/feedback-rod-actuator

The load I have on it causes the actuators to draw almost its' maximum limit (i.e. 4.5A - 4.8A).

To minimize the current draw, I was thinking of using actuators with a higher force rating (i.e. the 200lbs dynamic force actuator in the link above). However, one of my colleagues believes that current draw will still be the same because it shares the same motor specifications. The only difference is the gear ratio, which will result in a slower stroke speed, but still draw the same amount of current.

His conviction has left me double thinking myself, and am wondering if he is correct. Could someone put my doubts to rest?
 
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Conservation of energy is a powerful tool. Ignoring efficiency, electric power = mechanical power.

To minimize power, make it move slower, or use a lever or gears.
 
Take a look at the specification tab. The speeds and gear ratio are different for each version.

35 lb model: 35lb at 2"/S, 5:1
150 lb model: 150lb at 0.5"/S, 20:1
200 lb model: 200lb at 0.3"/S, 30:1

The actual current draw will depend on how the load behaves at different speeds. What is the load?
 
It's quite interesting to calculate the power required to move the max load...

For the 150lb model..

150lb = 68kg
0.5"/S = 0.0127m/S

The power required should be..
= Force * Velocity
= 68*0.0127
= 0.86W

Yet you say it's drawing 5A at 12V = 60W?

Have I made a mistake?
 
anorlunda said:
Conservation of energy is a powerful tool. Ignoring efficiency, electric power = mechanical power.

To minimize power, make it move slower, or use a lever or gears.
So the 200lbs actuator should draw less current then, given it has a higher gearing?

CWatters said:
It's quite interesting to calculate the power required to move the max load...

For the 150lb model..

150lb = 68kg
0.5"/S = 0.0127m/S

The power required should be..
= Force * Velocity
= 68*0.0127
= 0.86W

Yet you say it's drawing 5A at 12V = 60W?

Have I made a mistake?

The actuators will need to lift around 105Kg of vertical load. However, I have both of them opening at an angle of 27.72 given the design constraints.
The power of the motor is seems correct, because that is what my colleague has calculated as well.

I'm not an expert when it comes calculations...but for using the power formula above, shouldn't the mass be multiplied by acceleration first?
 
Apple&Orange said:
shouldn't the mass be multiplied by acceleration first?

Darn it you are right.

Apple&Orange said:
The actuators will need to lift around 105Kg of vertical load. However, I have both of them opening at an angle of 27.72 given the design constraints.

So is the vertical load effectively 105*9.81/Sin(27.7) = 1030/0.46 = 2215N ?

Either way the fact that it would move slower with the 200lb model would reduce the power consumption and hence the current.
 
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Looking at the spec sheet there's another thing to keep in mind ... duty cycle. These actuators are rated 20% duty cycle at 100% load, 50% duty cycle at 25% load, and a maximum of 5 minutes continuous operation.
 
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Hi guys, I've had another thought.

Assuming same actuator specifications, which of the three scenarios would draw more current from the actuators?

Based on my understanding of basic physics, I am inclined to say Scenario B, mainly because the vertical force component of the actuator relative to gravity has decreased, or even gone into the negative. Scenario C would draw the least amount.

As you can tell, these actuators will be used to lift a lid with mass on top. These lids are attached to trailers, and the trailer may be parked at an X incline.
upload_2017-9-19_11-24-40.png
upload_2017-9-19_11-24-59.png
upload_2017-9-19_11-25-12.png
 
Can you put some dimensions on one of the drawings?
 

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