I understand that.apart from the last section "full" of the cylinder, under equilibrium conditions and at the maximum extension, the walls of the hollow cylinders, are subjected to a "normal" stress nothing since it is the pressure oil column that supports everything "pushing" the two bottoms.
Obviously the walls will be subject to a circumferential tension not anything caused by the pressure.
beyond the equilibrium condition, that is, with pressure greater than that necessary to balance the load, the walls of the hollow sections are subjected to traction and not compression.
Therefore, a possible check at peak load, should be made only on the last part of the piston, the full one.
Is he coming back?
I understood the static scheme, maybe I explained badly in making observation.I don't want to, but you have an incorrect static pattern in mind.
think of a simple cilider; when the oil pressure exceeds the value necessary to lift the load and cylinder is at its maximum extension, it turns out that:
- the stem is compressed
- the shirt (or cylinder) is tense
- the cylinder case is compressed
I attach a sketch.
Hi.
You need this one I've attached. verifiable in cnr uni 10011 (retired in 2004) and eurocode 3.Has anyone ever faced such analytical problem?
i.e. having a telscopic cylinder or a beam with non-continuous section loaded axially and verify whether the chosen section is sufficient to avoid the transfer for peak load?
to me it seems that there is something that allows to calculate the lungh of free inflection for every part, but I do not remember where and especially if I did not dream of it. . .
I would simply consider the whole stem of size equal to the smallest/periculous section (and then it would go oversize the whole) and then I would go to apply the "usual" verification of which you have returned a branch.. .You need this one I've attached. verifiable in cnr uni 10011 (retired in 2004) and eurocode 3.
Let's say that having a different section multistage cylinder you could do the overlap of the effects, analyze each piece of spherical and calculate the single shift. then join the bands until you find the total.
or calculate average section and consider it unique beam.
Remember that there are adequate oversized coefficients.
by reasoning above are all with the 3rd scheme with mu=1 because it is considered that at stem out in pressure you get a recess due to the pressure of the greater section than the next while the upper section free iterato for n sfli. then you can reason differently but first caught could be so. as much as the whole unique beam with schema 3. I'm pointing out if you have a simulator modeler like swx cosmos set the point load analysis and you're appropriate as further verification.I would simply consider the whole stem of size equal to the smallest/periculous section (and then it would go oversize the whole) and then I would go to apply the "usual" verification of which you have returned a branch.. .
what do you mean by overlaying effects?
If you mean what I think I know there would be doubts/problems to assign to each section the coefficient "mu"...![]()