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#1
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this isn't for a cnc machine, but pretty similar.. So for our final project in undergrad engineering, we're building a 3d bike simulator. The idea is that you strap your bike to a lift mechanism that emulates the outdoors - complete with hills, bumps and water, for people who can't go outside for whatever reason. here's some of my design sketches: ![]() and a 3d environment that I built: ![]() we're having some trouble selecting the motors and screws.. the problem is that we need a lot of speed to emulate hills and such, I'm thinking 30cm/second. At those speeds we either need a strong motor with a high-lead ball screw, or a stepper motor that can hold its torque over 10 000 pulses per second. I found this motor torque graph from keling: http://www.kelinginc.net/KL23H284-35-4BT.pdf but I'm a bit suspicious of its claims since most other torque curves I've seen has one less zero on the bottom. any ideas?
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#3
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How do you get to 30cm/sec and what forces/torque have you estimated? Maybe your hills are a lot steeper than the ones I ride up
__________________ If you're in Europe why not come and visit the UK CNC Community at http://www.mycncuk.com |
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#4
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| 30cm is the approximate length of travel, I just ball-parked that figure - it seems that to get any good simulation of rough roads it would have to be pretty fast. We're hoping that it would be fast enough to simulate bumpy ground like gravel and rocks. here are my numbers: ball screw lead (linear distance per turn): 5mm max velocity: 30cm/second step angle per pulse: 1.8 load inertia: 50kg to travel 30 cm, the screw needs to turn 60 times, which corresponds to 60*(360/1.8) = 12 000 "full step pulses" the load will be approximately 50kg, with springs to help it fight gravity. Using a 5mm/turn ball screw and 1 Nm motor I should be able to get around 1000 N of force, or 2Gs of acceleration at 30cm/second. This is provided that the motor can actually deliver 1Nm of torque at 30cm/s. I'm getting the feeling though that steppers just don't go at that speed. are there any good full-step drivers out there? we'd like to keep things as cheap as possible, and precision isn't really an issue in our case.
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#5
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| You could look at Keling's 960oz*in N34 frame stepper with a Gecko drive and geared up with the screw spinning about 5.5x faster than the motor. Or you could go with one of Keling's DC servo's. The larger N34 size would work pretty well if you geared it up just slightly and you'd have excess force in reserve for momentary usage if you ponied up for a 20A power supply. I'd go with a Gecko G320X for that. This is what I'm looking at for my router's z axes, but I'll probably limit acceleration to 1g to have more force left over for cutting. |
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#6
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| would a belt or chain drive system work better? We don't really need the mechanical advantage that comes with a screw. I'm just worried that a belt wouldn't be able to handle the forces involved.
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#7
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| A belt would be fine, but you'll need a gear reduction. I think you'll find that you do need the mechanical advantage.
__________________ Gerry Mach3 2010 Screenset http://home.comcast.net/~cncwoodworker/2010.html (Note: The opinions expressed in this post are my own and are not necessarily those of CNCzone and its management) |
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#8
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| a little update. We've bought THK slides, a 5mm lead ball screw and a bunch of unistrut, as well as all the motors and electrical components. The problem right now is how to attach the motor shaft to the ball screw. The motor is 1/4" and the ball screw shaft is 8mm, and I can't find any couplers for it. would a compression type coupler still work ok if drilled out to 8mm? I'm thinking of buying the flexible aluminum coupler on this page and just drilling it out: http://www.kelinginc.net/CNCPackage.html here are my cad designs and a photo of the prototype: ![]() bike tilt mechanism (little cylinders are rubber skate bushings): ![]() ![]() that's my foot!
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#9
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| Shouldn't this be your homework? :-) You need to figure out the speed (e.g. rpm, steps/s) and torque (N-m) requirements and then browse different motor vendors for the right motor. Look at the speed/torque graph and use a safety factor of 2. Any gearing changes you make will move you on that curve. You're trading off speed and force. I would pick up a point around the "knee" in the step motor graph (e.g. 10,000pps in your motor), figure out the gearing needed to get the linear speed, and see if you have your required torque margin. You can use a gear/belt reduction between the motor and the screw at that point (for example). The primary mechanism that is reducing the torque as you go faster is back emf. One way to overcome this is to use a higher voltage supply driver. Most stepper vendors will show you torque curves at different supply voltages. You'll find that you need either higher current or higher voltage to get that higher torque (surprise). This is a good reference on stepper motors: http://www.cs.uiowa.edu/~jones/step/ Very generally speaking a 3-phase brushless servo motor will have better high speed performance characteristics than a stepper motor. |
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#10
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| the thread title is a bit misleading... but I don't know how to change it. actually we already bought the motor. It's a nema 23 stepper from keling. It turns out that the smaller motor has a shallower torque curve, which coupled with a 5mm screw gives us about 10cm/s. It's not as fast as I'd have liked, but larger motors and drivers would have blown up our budget, and we had to make some compromises. Right now the problem is couplers!
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#11
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| ok.. another question. I got the 48v power supply from keling, but it turns out to be +36v and -12v from earth ground. I asked the gecko guys if this is fine for use with the g251, and they said:
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#12
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Also look at the current ratings for the -12V and 36V. It is quite common to see supplies where the -12V is rated much lower than the positive 36V. If this is the case the 48V you get between -12V and +36V will be limited by the current rating on the -12V. You may want to consider running off 36V if the drive supports it - check the manual. Unfortunately it will further reduce your maximum speed. |
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