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I think so, too. There are procedures to calculate hyperstatic structures but I don't know how they would apply to this case.I am just wondering how did they compute forces in D2 and V2, since it looks like an hyperstatic problem.
I am pretty sure that if they put a "D2" there (without spreaders), it s because it is needed. And it has advantages over a conventional 1 ou 2 spreaders rig as ISO or principles yacht design drawings.
Someone with an understanding of statics and very basic vector math should be able to create formulas for the shroud configuration in the first post equivalent to the formulas posted for other shroud configurations. The calculations can be done with paper and a pencil; a calculator, set of trig tables and/or a slide rule.How efforts in shrouds like that (one intermediate, and one top shroud, without spreaders) are computed ?
Is it possible without FEA ?
How efforts in shrouds like that (one intermediate, and one top shroud, without spreaders) are computed ? Is it possible without FEA ?
This case is not so simple because, when considering the equilibrium of the node, when decomposing the forces, there are more unknowns than equations. Methods such as virtual work, for example, must be used to solve these so-called "hyperstatic" cases. (By the way, don't ask me how because I, at this moment, wouldn't know how to pose the corresponding equations.)
This is my opinion. Perhaps some expert can tell me where I am going wrong.
We agree that this structure, and any other, can be studied by one procedure or another. The problem, from my point of view, is to give a real solution, that the OP can use, for this case. It is easy to say "use Cross' method", but how is it applied here? I think it would be more appropriate to apply the virtual work theorem.
I suppose you mention Euler thinking about the possible buckling of the spreaders or mast because in cables I do not think it is possible to make that consideration.