benzflieger
Mechanical
- Jun 8, 2009
- 10
I need advice on how to properly scale the physical parameters surrounding a scale model drop test I want to perform. Obviously, the way to do this is thru dimensional analysis. My question though, is where to begin….
I this post here, I describe a drop test of a 10000lb cask into a basin of water that I am analyzing using MSC Nastran:
In addition to performing the FE study described in the above post, I want to do some experimental work to validate my results. Essentially I want to run a 1/10 scale physical drop test.
My general approach is to be something like this:
1) Generate an FE model of a "1/10 scale model" scenario to get some "order of magnitude" numbers.
2) Perform a physical drop test of an actual 1/10 scale model and get basin wall stress values from my strain gauges.
3) Determine degree of correlation between scale model FEA and experimental data from 1/10 scale model.
4) Refine FE approach and/or physical experimental approach and re-run as required to gain better agreement…?
5) Run FEA of "full scale" model implementing an lessons learned during FEA of scale model.
A partial listing of the physical parameters that have to be determined to run a scale model test include:
Location & Description Variable Name
-Cask: Diameter, Length, Weight D_cask, L_cask, W_cask
-Basin: Diameter, Height, Wall thickness D_basin, H_basin, T_basin
-Drop Height (this determines the impact velocity) V_impact = sqrt(2 x g x H_drop)
My questions is this: If I fabricate a 1000lb cask whose weight is 1/10 that of the real cask (10,000lb) and drop it, what do my other parameters have to be to get "similar" dynamic fluid (water in the basin) and structure (basin wall) responses?
Real Setup Scale Model
W_cask 10,000 lbs 1,000lb
D_cask 36in ?
L_cask 50in ?
D_basin 84in ?
H_basin 168in ?
T_basin 1/2in ?
V_impact 44ft/sec ?
I know it is not as simple as dividing all the known variables by 10 to generate the unknown variables. I know there are dimensionless parameters like Reynolds number and Froude number that can be use full. I know the origin of the Froude number came out of Froude's research of boat hull drag through the water and his need to determine how best to size his scale boat hull models.
Any advice that can be offered would be helpful. By the way, I am originally posting this in the "Mechanical Engineering Other Topics" Forum, if anyone knows of a more appropriate forum location to post this question please advise.
Thanks in advance for for any help!
I this post here, I describe a drop test of a 10000lb cask into a basin of water that I am analyzing using MSC Nastran:
In addition to performing the FE study described in the above post, I want to do some experimental work to validate my results. Essentially I want to run a 1/10 scale physical drop test.
My general approach is to be something like this:
1) Generate an FE model of a "1/10 scale model" scenario to get some "order of magnitude" numbers.
2) Perform a physical drop test of an actual 1/10 scale model and get basin wall stress values from my strain gauges.
3) Determine degree of correlation between scale model FEA and experimental data from 1/10 scale model.
4) Refine FE approach and/or physical experimental approach and re-run as required to gain better agreement…?
5) Run FEA of "full scale" model implementing an lessons learned during FEA of scale model.
A partial listing of the physical parameters that have to be determined to run a scale model test include:
Location & Description Variable Name
-Cask: Diameter, Length, Weight D_cask, L_cask, W_cask
-Basin: Diameter, Height, Wall thickness D_basin, H_basin, T_basin
-Drop Height (this determines the impact velocity) V_impact = sqrt(2 x g x H_drop)
My questions is this: If I fabricate a 1000lb cask whose weight is 1/10 that of the real cask (10,000lb) and drop it, what do my other parameters have to be to get "similar" dynamic fluid (water in the basin) and structure (basin wall) responses?
Real Setup Scale Model
W_cask 10,000 lbs 1,000lb
D_cask 36in ?
L_cask 50in ?
D_basin 84in ?
H_basin 168in ?
T_basin 1/2in ?
V_impact 44ft/sec ?
I know it is not as simple as dividing all the known variables by 10 to generate the unknown variables. I know there are dimensionless parameters like Reynolds number and Froude number that can be use full. I know the origin of the Froude number came out of Froude's research of boat hull drag through the water and his need to determine how best to size his scale boat hull models.
Any advice that can be offered would be helpful. By the way, I am originally posting this in the "Mechanical Engineering Other Topics" Forum, if anyone knows of a more appropriate forum location to post this question please advise.
Thanks in advance for for any help!