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Thread: This could work
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01-24-2014, 06:14 AM #1
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- Oct 2013
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- 110
Great, sounds like we are indeed getting somewhere. As you've said, A_inner,internal = A_inner,external is the key requirement for it to work using the original syphon system. Unfortunately that means that the walls of the inner container need to have zero thickness - impossible.
However, I did a quick check and actually it's not as bad as it looks. An old margarine container or something similar as the inner container gives you a wall thickness under 0.5mm. Say A_inner,internal = 100x100mm = 10,000mm². Then A_inner,external is 10,100.25mm² (assuming 0.5mm wall thickness). The resulting equation looks like:
Code:h_print = V_transfer * 0.000001 + h_constant
The new idea is intruiging. I hadn't thought about using different density water in the containers. I think that'll definitely work, although getting the right densities could be rather painful (measuring density to high accuracy is difficult if you can't measure volume perfectly).
For avoiding waves from the droplets, maybe what you need is a sort of Z-bend near the end of the pipe. That way, if a drop is falling freely down the middle of the pipe, it now gets attached to the wall and slides down there at a reasonably low speed.
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01-30-2014, 03:42 AM #2
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- Jan 2014
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- 16
So, if we calculate with a 500*500*700mm inner container, with 5mm wall, then
Code:V_transfer = 500*500*700 = 1.75*10^8 mm^3 h_print = V_transfer * (1/A_internal - 1/A_external) + h_constant V_transfer * (1/A_internal - 1/A_external) = 1.75*10^8 * (1/250000 - 1/255025) = 13.79mm
In other words, the distance change from moving in the x-y pane is much more than what comes from the z-axis. So theres no point in making my second type, its too complex anyway.
Please explain to me how to...
05-17-2024, 12:15 PM in 3D Printer Parts, Filament & Materials