| New Reply |
Torque on a square screw full with water |
Share Thread | Thread Tools |
| Mar7-12, 08:30 AM | #1 |
|
|
Torque on a square screw full with water
Hi,
I would like to calculate the torque on a color square screw full with water like the drawing show. All grey screws don't move or turn, only color screws can turn (and so move up or down). Color screws are square (see top view for that). There is water between color screw and grey scew (gaskets are not visible ! ;) ), so like that the only faces can put forces are external and internal faces. The problem for me, I see at each corner a small torque (because the altitude is not the same) but I don't find where this torque is cancel by another part of the screw. Can you help me ? Maybe you need some others views, don't hesitate to tell. Thanks :) |
| Mar8-12, 01:22 AM | #2 |
|
|
This is like I see forces but maybe the weight is not full at bottom ? I'm drawing only a corner like that it's better for see where is another torque.
|
| Mar9-12, 02:54 AM | #3 |
|
|
I add some views of the thread.
I have cut 3D circular thread (first drawing) with 2 rectangular cuboids for obtain square thread (second and third drawings). Like that I'm sure the square thread can turn in the circular thread. If you look at the square thread you can see a torque when the thread is in water due to external/internal surfaces. This torque is cancel by another torque with up/down surface. But it's easy to cancel this last torque if you put this square thread in a circular thread. So, another torque must cancel all torque but I don't find where. Maybe you can ? Thanks |
| Mar9-12, 03:41 AM | #4 |
|
|
Torque on a square screw full with water
I' not sure I have understood the problem, but if you consider that the forces due to hydraulic pressure is normal to the surface ( which I'm sure you do), the problem is solved.
I think you can simplify the problem to a simple slab in the water. Wouldn't it be the same problem? |
| Mar9-12, 03:48 AM | #5 |
|
|
Hi Hassan2 ;)
Yes, forces are normal to the surface, can you explain more I don't understand how ext and int surfaces give no torque ? Up and down surfaces can be canceled so we rest with ext and int surfaces. Really, look at the drawings, you'll see a torque due to the corner. I don't think this 3D shape can be resume with a 2D shape. thanks |
| Mar9-12, 04:49 AM | #6 |
|
|
The hydraulic force on any differential( infinitesimal)surface in any direction is equal to the force on the projection of the differential surface on the plane perpendicular to that direction.
Any differential surface at any point on the screw has a projection on the plane of the axis and r ( r being the vector from the axis to the point)being the distance from the axis). There is another differential surface on the other side of the plane the same projection on the plane, thus exerting equal forces in opposite directions. This is true for any arbitrary shape. |
| Mar9-12, 04:55 AM | #7 |
|
|
About the torque on the screw in the figure, The force on the upper and lower sides are not equal. the torque the net is canceled by the net corner force.
|
| Mar9-12, 05:21 AM | #8 |
|
|
I'm ok with #6 message
#7: Yes a torque up/down cancel another ext/int, ok. But like it's a thread we can put it between 2 circular threads (show first drawing) and cancel up and down surfaces (for example with thin thickness of air with gaskets). We have only the external/internal torque. I don't know if you understand me ? Don't forget I cancel the up and down surface pressure easily and without energy. |
| Mar9-12, 05:45 AM | #9 |
|
|
|
| Mar9-12, 06:00 AM | #10 |
|
|
The problem is, there are 2 thickness: up thickness and proof thickness. See the drawing below. Imagine air gap for up and down surfaces like that we sure there is no torque from these surfaces and we sure this cost nothing in energy if we turn in circular threads. But external and internal have a torque, for me, sure ;)
Drawing: look at "Z" axe I add a drawing with a square thread in a "sandwich" of circular threads. Air gap at up and down surfaces. |
| Mar9-12, 07:16 AM | #11 |
|
|
Thanks for the explanations and the figure. I think I understands the problem now. In this simplified problem, no water touches the up and down and also internal surfaces. The problem becomes interesting and challenging now. Think of the proofs ( gaskets, fillers,..); They experience the same but opposite forces. If the gaskets are free, they transfer the force to the internal surfaces of the screw and cancel the forces on the screw. If there are rind connected like "another" screw, the forces cause a torque which tends to rotate the opposite direction the screw tends to rotate. Again no net torque.
Added: Sorry in case of a rigid proof, my description may be incorrect. |
| Mar9-12, 07:27 AM | #12 |
|
|
Thanks to you for your help ;) it's friendly
It's more difficult to think with the internal face without water because gaskets will be great with important surface. Or maybe I don't understand your explanations. Tell me ? For my experience (no water at down and up surfaces but water at internal and external surfaces), the air gap could be like 1µm so the surface of the gasket is very small and this can't cancel the torque I see on internal/external surfaces. The weight can't be changed because internal/external surfaces are verticals. |
| Mar9-12, 07:45 AM | #13 |
|
|
Yes, but with water touching the internal faces too, again there is a net torque on the screw as you said before. But again the gaskets cancel the torque. If the gaskets thickness is much less than the screw thread, much of the forces on the thread is canceled by the forces on other side of the thread the remaining is canceled by the gaskets. If the thickness ratio is not small, again the number of gaskets must be large.
My problem now is with the case of the rigid gaskets fixed to the water container ( pipe). I have no explanation for this yet. by the way, what software do you use for draw such figures? |
| Mar9-12, 08:17 AM | #14 |
|
|
You said that the gap is filled with air? it must be pressurized air, the same pressure as the water pressure. If so, it tells you where the cancelling force come from!
|
| Mar9-12, 08:19 AM | #15 |
|
|
I use Maxwell (electromagnetic simulator) but I think you can do with Blender (free) but I don't know how. |
| Mar9-12, 08:36 AM | #16 |
|
|
Read post #14 please. There must be a pressure on the up and down forces otherwise water fills the narrow gaps. This pressure doesn't answer the question? As if the screw was in the water without any gasket.
|
| Mar9-12, 09:27 AM | #17 |
|
|
|
| New Reply |
| Thread Tools | |
Similar Threads for: Torque on a square screw full with water
|
||||
| Thread | Forum | Replies | ||
| Converting screw torque | Mechanical Engineering | 2 | ||
| A cylinder full of water on a scale | Classical Physics | 2 | ||
| whirling a bucket full of water | Classical Physics | 10 | ||
| Obtaining an invertible square matrix from a non-square matrix of full rank | Linear & Abstract Algebra | 0 | ||
| Using a hexagonal key on a square-headed screw | Precalculus Mathematics Homework | 6 | ||