Greetings all,
As part of my university's Formula SAE, we are trying to develop a
way to test the 'crush foam' (aluminium honeycomb structure, with cells
having an approximate diameter of 8mm) to fix to the nose of the car.
(To get an idea of the application, check out http://www.fsae.com/.)
To prove that our design is the best and exceeds regulation, we need to
develop a destructive testing method to gather data. Only one test is
required, but we must show that our design can slow the car down with
accelerations less than 40g. For a full scale test, we need to drop
300kg of weight (potentially weight plates from the gym) from 2.5m
above the foam. We have access to any/all the sensors required to make
measurements.
The difficulty we are having is scaling the test to still yeild
accurate/meaningful results, since letting 300kg free-fall from such a
height is... challenging. So the question is one of scaling. So far,
here's what we know:
- The attentuator is strain-rate sensitive, so the rate at which the foam crushes is important.
- We are looking to scale the frontal area of the foam, while
leaving the depth unchanged (i.e. so foam can be crushed to its
extreme)
- There must be some sort of scaling that yields a 'critical
surface area' where the size of the hexagonal 'pores' of the attenuator
become a significant concern (assuming that above the critical area
pore size is negligable?). Any thoughts to determine this scaling
factor (i.e. if A=L^2, then L/d >= 10 should be alright for d = pore
diameter, and L = length of side of test block?)
- Mass dropped, distance dropped and area of test specimen
scale linearly with energy, but the energy absobed is porportional to
square of velocity of the falling object (determined by its height).
Have with missed any factors that may skew our test results? Can
anyone suggest a method to test a scaled version of the 30cm x 30cm x
30cm (approximate actual size) cube of foam that will be fixed to the
front of the car? Ideally, if we could scale it to dropping say a 20kg
mass from 2.5m or something, that would be much easier to achieve. How
representative of the full-scale part would this test be though?
As with several of my other posts, I realize that this is not a
homework site. I am not looking for an answer, just want to make sure
we've covered all of our bases, and that our time and testing will
yeild meaningful data. Thank you all for any suggestions and input you
have.
Happy new year!
-MechMatt