That's right... found a nice free burst disc for my union today. I haven't analytically calculated the burst pressure yet, but the material thickness is a pretty uniform .012". The alloy used is supposedly 3104-H19.
I tested it and it holds pressure great!
Problem is - my unions are on backwards for this to work properly - for now. The cap inverts around 120psi and the seal is broken - most likely because of a forced alteration from the material stretching.
So almost! The catch is (and i'll find out after I run some FEA on a similar model) I dont think it would have worked that great for a 10X rupture disc anyways.
So it looks like its back to ye olde drawing board for a little while...
In the mean time I found a nice little bit of math here:
http://www.ansys.com/events/proceedings ... RS/227.pdf
Based on that, I can use the formula:
Burst Pressure = (UTS * Td)/(k * d)
Where:
UTS = ultimate tensile strength
Td = Thickness of disc
k = material's k factor (I figured out how to find this below)
d = diameter of disc
with the known information:
Just desiring to get results at all, I will use .3 in a simple calculation (C122's k factor), The rest of alloy 110's properties I'll use are:
UTS = 31.9KSI
Td = .015"
d = 2"
PB = 797.5psi.
Thats Ideal!
Now just how to determine c11000's k factor since that is the most common available alloy for copper sheeting.
::EDIT::
I found a paper referencing this unique k factor (k factor is just a number, usually unique to the process your trying to calculate)
http://www.platinummetalsreview.com/pdf ... 42-046.pdf
k = (D*P)/T
where:
D = diameter of orifice
P = pressure at burst
T = disc thickness
Of course this is still an experimental way to find k...
-However you can determine K from the chart given on page 3 of the 2nd .PDF I posted.
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Good news!!! I managed to find another Concentric reducer and Socket Weld union in our junk parts, so looks like I have been given a second chance to get this right!
I plan on trying to use the soda can bottoms if possible, I've run the same calculation as above on them and have gotten promising results.
Soda can alloy =
3104-H19 or 3004-H19 aluminum, Specs to those materials are:
Ult Tensile Strength -
3104 -> 42100PSI
3004 -> 42800PSI
Using:
Burst Pressure = (UTS * Td)/(k * d)
I've determined the following:
UTS -> 42KPSI (low side)
Td -> .012"
d -> 2"
k -> .3**
**determined through the charts slope
Bp = (42000 * .012)/(.3 * 2)
Bp = 840PSI
That's perfect... if true!
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Another mini update - Calculated aluminum foil with this formula - it checks out!
Aluminum foils UTS is appx 311MPa which comes to about 45KSI
Using a micrometer, aluminum foil measures to be around .0001" (calibrated the micrometer with standard shims down to .001")
Using the same perimeters (sticking with k value of .3)
Bp = 7.5PSI.
A little bit more confidence inspiring!
