Quote from: baldusi on 04/12/2011 03:30 pmIf you want to do a 100m Diameters, it might be difficult, but not unfeasible. A good question is how many folds can take a bigelow wall.Interesting question. I'd also like to know the primary constraint on the inflated shell diameter and the fold geometry.In the attached, the image on the right is the original TransHab fold geometry; the left is from the most recent NASA ISS Inflatable Module Mission presentation.TransHab fold geometry was specifically intended to minimize folds; new geometry suggests it may be less of an issue today. (Assuming the new diagram is close to reality.)edit: the other left
If you want to do a 100m Diameters, it might be difficult, but not unfeasible. A good question is how many folds can take a bigelow wall.
The limit on the inflated shell diameter is dependent on the diameter of the launch vehicle fairing that the payload must fit within. This is always your number one constraint for a space vehicle that does not possess it's own pressure shell.
I don't think the symposium was very media-friendly. I think I remember hearing that photography was not allowed for the Bigelow stuff.
In order for them to show you anything you'd have to sign a non-disclosure agreement. This guy is king of the IP.
More on the NASA Feb. visit:http://www.lvrj.com/business/las-vegas-entrepreneur-wants-to-upgrade-space-modules-115356329.html
Quote from: SpacemanSpiff on 05/12/2011 06:11 amThe limit on the inflated shell diameter is dependent on the diameter of the launch vehicle fairing that the payload must fit within. This is always your number one constraint for a space vehicle that does not possess it's own pressure shell.In my experience, thin walled pressure vessels are constrained by the tensile strength of the wall material. As you increase the diameter, you increase the tensile effort, and thus you reach a maximum (for a given safety margin). But here we want to do a toroid, so the question was more how much could you fit. A back of the envelope calculation was that a 2m ID tube, plus a .3m wall thickness, in a 50m torus, was around 350m³. A Falcon 9 fairing is in the order of a 130m³.An 8.4m fairing (ID 7.6m, with a 20m length) would have around 950m³. That is around the total wall volume of a 120m x 2m ID toroid. Of course here we have no structure and no equipment, and the wall is arbitrarily foldable (though incompressible). I a HLV is ever developed, a 50m toroid for centripetal gravity could be developed. If you launched it in segments, then you'd be running into tensile strength problems.
Tensile strength isn't the limit. You can always increase wall thickness.
This Pic from the Nautilus-X thread shows a test torus that might be deployed in the ISS.Figuring a greater diameter of 60 feet & a lesser diameter of around 10 feet, how big a faring would be needed to put it in LEO?
Quote from: ChefPat on 05/12/2011 04:02 pmThis Pic from the Nautilus-X thread shows a test torus that might be deployed in the ISS.Figuring a greater diameter of 60 feet & a lesser diameter of around 10 feet, how big a faring would be needed to put it in LEO?A question about this design.Would it be feasible to launch the torus in a linear configuration and then attach the ends to form a torus after arriving in LEO?
If you mean that the outer diameter of the torus is 18m, an the inner diameter of the section of the tube is 2.5m. And assuming that the walls are 0.3m thick. I get around 160m³ of wall. Again, no hard parts, no compression, infinite foldability. A Falcon 5m fairing is around 130m³, plus a small maneuvering engine. So Bigelow modules should actually be volume constrained. At least for this sizes.
To answer the questions about size and PLF constraints for the NAUTLIUS ISS centrifuge demo (really belongs in the NAUTILUS thread)...Torus is spec'd at 30ft OD (they also show figures for 40ft OD so may be TBD), with 50in cross section (ID). Self-deploying and IVA for final construction (no EVA). Launch on Delta IV or Atlas V; presumably existing PLF's are sufficient. See: