what is practical/possible with regards to size? November 07, 2015 08:32PM |
Registered: 9 years ago Posts: 338 |
Re: what is practical/possible with regards to size? November 08, 2015 02:27AM |
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Qdeathstar
I saw a build on here that had a build size of 300mm, at 3m tall.. but what if someone wanted a 600mm build size? Is that possible for someone who doesn't have access to special machinery? Or is it just no practical.?
I read a few posts from 2013 that said it wasn't possible, but that was a long time ago...
Re: what is practical/possible with regards to size? November 08, 2015 03:16AM |
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Re: what is practical/possible with regards to size? November 08, 2015 03:56AM |
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Re: what is practical/possible with regards to size? November 08, 2015 04:04AM |
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Re: what is practical/possible with regards to size? November 08, 2015 04:37AM |
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Re: what is practical/possible with regards to size? November 08, 2015 01:18PM |
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Re: what is practical/possible with regards to size? November 08, 2015 02:34PM |
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Re: what is practical/possible with regards to size? November 08, 2015 02:53PM |
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Qdeathstar
so, then, the things you need would require things to be custom made? like custom carbon fiber rods, I imagine that would be extremely expensive.
Re: what is practical/possible with regards to size? November 08, 2015 03:04PM |
Registered: 11 years ago Posts: 732 |
No, you can buy 16x14mm x 1m carbon tubes (outerDiameter=16mm, innerDiamter=14mm, length=1m). This should be plenty enough. Nothing custom need. 14x12 mm x 1 m will be probably enough and better (lighter). This is a standard material you can get in almost any RC model shop.Quote
Qdeathstar
so, then, the things you need would require things to be custom made? like custom carbon fiber rods, I imagine that would be extremely expensive.
Re: what is practical/possible with regards to size? November 08, 2015 04:24PM |
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Re: what is practical/possible with regards to size? November 08, 2015 10:10PM |
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Re: what is practical/possible with regards to size? November 08, 2015 11:03PM |
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Re: what is practical/possible with regards to size? November 09, 2015 04:23AM |
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hercek
I do not see how big diagonal rod length decreases accuracy if you use the same pulley. So not opinion here. But the claim sounds suspicious.
Re: what is practical/possible with regards to size? November 09, 2015 06:46AM |
Registered: 10 years ago Posts: 14,684 |
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o_lampe
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hercek
I do not see how big diagonal rod length decreases accuracy if you use the same pulley. So not opinion here. But the claim sounds suspicious.
The steps/mm might be the same for long or short rods, but the "delta translation" will be different.
The longer the rods are, the slower the stepper moves when the effector is close to the tower.
Slower steps means less steps/ accuracy compared to the same effector move in the center of the bed.
Re: what is practical/possible with regards to size? November 09, 2015 02:01PM |
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Re: what is practical/possible with regards to size? November 09, 2015 03:16PM |
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Re: what is practical/possible with regards to size? November 09, 2015 03:21PM |
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Re: what is practical/possible with regards to size? November 09, 2015 03:26PM |
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Paul Wanamaker
@GR4EME
If your motors are on the top, then the idler pulleys can be mounted just below the lowest point the cars will go.
I would avoid any extra belts and connections, as that will inevitably add lash and complexity.
Re: what is practical/possible with regards to size? November 09, 2015 06:36PM |
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jaguarking11
... Tension mechanism should be on the bottom of the printer, with nema 23 motors ontop. All powered with CNC style stepper controllers and a 32bit board ontop.
Re: what is practical/possible with regards to size? November 10, 2015 04:36AM |
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Re: what is practical/possible with regards to size? November 10, 2015 06:43AM |
Registered: 11 years ago Posts: 732 |
a(x) := √(r² - x² - y²) // function defining tower position based on planar (x,y) position ∂a(x) / ∂x = - x / √(r² - x² -y²) // partial derivative with respect to xNow notice that when you scale everything two times then the a(x) is also nicely scaled two times (as it is expected):
√((2 r)² - (2 x)² - (2 y)²) = √(4 (r² - x² - y²)) = 2 √(r² - x² - y²) = 2 a(x)But the partial derivative is not scaled:
- 2 x / √((2 r)² - (2 x)² - (2 y)²) = - 2 x / √(4 (r² - x² - y²)) = -2 x / (2 √(r² - x² - y²)) = -x / √(r² - x² - y²) = ∂a(x) / ∂xTherefore for small movement in the x or y direction on the proportionally same place in the XY plane we need the same movement on the tower regardless on the printer size.
Re: what is practical/possible with regards to size? November 10, 2015 08:25AM |
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Re: what is practical/possible with regards to size? November 11, 2015 03:48AM |
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