RonJeremy
Mechanical
- May 12, 2008
- 24
Hello. Here is a question about the formulas used in TEMA 8th edition for the design of expansion bellows (called FSE). Actually, I doubt if anybody knows the definitive answer - this is more of a heads-up to my fellow engineers that there is yet another problem in TEMA. I've been wanting to submit the query to TEMA, but their website has been down about 6 months: I'll have to use snail-mail.
I'll try to keep this short, but if you want to know more, let me know.
If the FSE is about the same thickness as the shell to which it attached you will get a factor C2 which is around about 1.0. Depending on whether C2 is less than 1.0 or greater than 1.0, you have to use a different set of formulas to calculate C4:C8 and e. Look at the attached graphs: there is no convergence around C2 = 1.0.
I have a FSE where the spring rate is 2.2 million pounds per inch and the stress is 173 ksi if you take the FSE to be 18 mm, but if you change the thickness to 18.00005 mm (therefore C2 < 1), the spring rate drops to 150000 lb/inch and the stress drops to 43 psi. So a tiny change in the thickness of the FSE results in monumental changes to the final results. By the way: 1) there is nothing wrong with my maths, 2) it doesn't matter whether you use pound-inch or Newton-meters, the results come out the same.
I'll try to keep this short, but if you want to know more, let me know.
If the FSE is about the same thickness as the shell to which it attached you will get a factor C2 which is around about 1.0. Depending on whether C2 is less than 1.0 or greater than 1.0, you have to use a different set of formulas to calculate C4:C8 and e. Look at the attached graphs: there is no convergence around C2 = 1.0.
I have a FSE where the spring rate is 2.2 million pounds per inch and the stress is 173 ksi if you take the FSE to be 18 mm, but if you change the thickness to 18.00005 mm (therefore C2 < 1), the spring rate drops to 150000 lb/inch and the stress drops to 43 psi. So a tiny change in the thickness of the FSE results in monumental changes to the final results. By the way: 1) there is nothing wrong with my maths, 2) it doesn't matter whether you use pound-inch or Newton-meters, the results come out the same.