How to select a stepper motor and gear ratio?

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SUMMARY

To properly size a stepper motor for moving a load against gravity, one must consider the holding torque, which is measured in Newton*meters per Amp. The motor's actual torque is calculated by multiplying the holding torque by the operating current. If this torque meets or exceeds the maximum torque required for the static load, the motor is adequately sized. Additionally, gear ratios can be adjusted to compensate for insufficient native torque, but care must be taken to ensure that the resulting RPM meets the application's requirements. A comprehensive understanding of the motor, drive, and gear reducer system is essential, along with a 100% safety factor on motor torque.

PREREQUISITES
  • Understanding of stepper motor specifications, including holding torque and torque vs speed curves
  • Knowledge of gear ratios and their impact on torque and speed
  • Ability to calculate forces and torque based on load and acceleration requirements
  • Familiarity with stepper motor catalogs and data sheets for selection processes
NEXT STEPS
  • Research the torque vs speed curves for various stepper motors
  • Learn how to calculate the necessary gear ratio based on torque requirements
  • Study the selection process outlined in stepper motor catalogs
  • Explore the implications of safety factors in motor torque calculations
USEFUL FOR

Engineers, robotics enthusiasts, and anyone involved in selecting and sizing stepper motors for applications requiring precise control of load movement against gravity.

yahastu
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Hello, I could use some help learning how to properly size stepper motor.

Suppose that I want to use a stepper motor to move a load against the force of gravity. It must be able to start, stop, and hold it's position against the static load. I know the maximum torque of the load. In addition, I want it to be able to rotate with rotational speed greater than some minimum. How should I select an appropriately sized motor?

My thought so far, correct me if I'm wrong:

I see that stepper motors have a characteristic called "holding torque" which is in Newton*meters/Amp. So, I'm thinking that I just need to multiply this by the operating current to get an actual torque of the motor. Then, if my motor torque is greater than or equal to the maximum torque of my static load due to gravity, I assume that means the motor is adequately sized to start/stop/hold this load against the force of gravity. Is this thinking correct?

I am fee to play with gear ratios as well. Therefore, for any given stepper motor, if the native torque is not enough, I could just determine the multiple that I need for torque, and this determines the needed gear ratio. If slowing down the rotational speed by this gear ratio does not achieve necessary RPM, then the motor is not adequate for the job.

Comparing between two different configurations of stepper motor/gears that are both adequate of meeting these two constraints, it would then just be a question of cost and/or space/complexity of the required gear ratios.

Is this a good approach?
 
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You must define the system first.
Identify the mass and static load.

Specify the time constraints, speed and therefore acceleration required.

From that compute forces and torque required.
 
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When you have done that, you can start looking at stepping motors. Stepping motors have a torque vs speed curve that you get from the data sheet. As an example, here is the torque curve for a particular stepping motor rated at 1288 oz-in holding torque:
Step Motor.jpg

The selection of a stepping motor is not just selecting a motor. It is selecting the motor, drive, and gear reducer system. Study the stepping motor catalog and data sheets carefully, The catalog for this motor states that you need a 100% safety factor on motor torque. Because of the number of variables, the process is iterative. Stepping motor catalogs normally have a lot of good information on the selection process. Plan to spend several hours, or more, reading stepping motor catalogs after you have defined accelerations and speeds as indicated in the post by @Baluncore.
 

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