jimsto
Mechanical
- Jun 19, 2003
- 1
I have a bridge crane endtruck drive which has failed. I am looking at the assembly and trying to determine how best to approximate the torque necessary to move the assembly. I was searching for a reference to correlate the crane load, wheel diameter and torque. Here is what I did...
Given:
Endtruck wheel diameter which has an integral gear: 5.25" diameter
Driving pinion diameter which is mounted on the ouput shaft of a worm gear reducer: 1.25" diameter
Total weight of load, bridge and endtruck: 17,250 pounds
Ramp up time: 6 seconds
Full speed: 90 feet per minute
Coefficient of rolling resistance out of Machinery's Handbook for iron on iron: 0.02
My Calcs:
Determine rolling resistance = (total wt. x Coefficient of rolling resistance) / radius of wheel = (17,250 x 0.02) / (5.25/2) = 131.429 lbs
Determine wheel speed = bridge speed / ((Pi x D))/12) = 90 / ((3.14 x 5.25)/12) = 65.481 RPM
Determine pinion speed = gear ratio x wheel speed = (5.25/1.25) x 65.481 = 275.02 RPM
Determine angular velocity = 275.02 Rev/Min x Min/60 sec x 2Pi Rad/Rev = 28.8 Rad/Sec
Determine angular acceleration = 28.8 Rad/Sec / 6 Sec = 4.8
Determine Torque = W/G x R^2 x angular acceleration = 131.429 lbs x (1.25/2)^2 x 4.8 = 426.429 in lbs
I'm pretty rusty with some of my mechincal engineering and would appreciate any help you can give me. Thanks.
Given:
Endtruck wheel diameter which has an integral gear: 5.25" diameter
Driving pinion diameter which is mounted on the ouput shaft of a worm gear reducer: 1.25" diameter
Total weight of load, bridge and endtruck: 17,250 pounds
Ramp up time: 6 seconds
Full speed: 90 feet per minute
Coefficient of rolling resistance out of Machinery's Handbook for iron on iron: 0.02
My Calcs:
Determine rolling resistance = (total wt. x Coefficient of rolling resistance) / radius of wheel = (17,250 x 0.02) / (5.25/2) = 131.429 lbs
Determine wheel speed = bridge speed / ((Pi x D))/12) = 90 / ((3.14 x 5.25)/12) = 65.481 RPM
Determine pinion speed = gear ratio x wheel speed = (5.25/1.25) x 65.481 = 275.02 RPM
Determine angular velocity = 275.02 Rev/Min x Min/60 sec x 2Pi Rad/Rev = 28.8 Rad/Sec
Determine angular acceleration = 28.8 Rad/Sec / 6 Sec = 4.8
Determine Torque = W/G x R^2 x angular acceleration = 131.429 lbs x (1.25/2)^2 x 4.8 = 426.429 in lbs
I'm pretty rusty with some of my mechincal engineering and would appreciate any help you can give me. Thanks.