ideas:super-pressure_balloon_skin_tension_calculations
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ideas:super-pressure_balloon_skin_tension_calculations [2018/06/14 21:54] – rocketboy | ideas:super-pressure_balloon_skin_tension_calculations [2018/06/21 12:38] (current) – rocketboy | ||
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So floating at 25,000m the balloon must displace 13.327kg of air – since the local air density is 0.03995 kg/m^3 the balloon will be displacing 333.6 m^3 of air. | So floating at 25,000m the balloon must displace 13.327kg of air – since the local air density is 0.03995 kg/m^3 the balloon will be displacing 333.6 m^3 of air. | ||
- | Assume a sphere shape for the balloon balloon - volume V = (4/3) . Pi . R^3 | + | Assume a sphere shape for the balloon balloon - volume V = (4/3) . Pi() . r^3 |
which gives an r of 4.3m – diameter 8.6m | which gives an r of 4.3m – diameter 8.6m | ||
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Surface Tension of a spherical container is given by T = (Pi – Po). r / 4 | Surface Tension of a spherical container is given by T = (Pi – Po). r / 4 | ||
- | |||
- | Surface tension units are force/ | ||
T = 0.6522kN/ | T = 0.6522kN/ | ||
- | 701.1N/m = 71.5kgf/m = 157.6lbf/m = 48lb/ | + | 701.1N/m = 71.5kgf/m = 48lb/ |
- | + | ||
- | Some of that tension will be borne by the latex balloon, some by the fabric. | + | |
+ | This spreadsheet allows you to calculate the surface tension for a non-eleastic constraining envelope: | ||
+ | {{: | ||
ideas/super-pressure_balloon_skin_tension_calculations.1529013294.txt.gz · Last modified: 2018/06/14 21:54 by rocketboy