Simple Optimization | |
Box Design | PRISM v1.1.9 |
by: C.N. Tainer | May 06, 2018 |
This example is taken from the ParaSol program's Example #3 The purpose of this example is to maximize the volume of an open topped box starting with a rectangle of cardboard measuring (10 x 20). There is a constraint on the optimization, however, that the final resulting open topped box cannto exceed an L/W of 2.4. The image below shows the basic cardboard shape, after the (h x h) squares have been removed from all four corners of the original rectangle. |
PRIOR TO OPTIMIZATION |
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PRISM System: Box Design mass = 1.320 lbm type = misc ====================================== name value minimum maximum hbox 1 0.2 3.8 Height of Box (in) Figure of Merit = 144 = Box Volume, cuin (Volume) ====================================== ====================================== |
AFTER OPTIMIZATION |
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PRISM System: Box Design mass = 1.320 lbm type = misc ====================================== name value minimum maximum hbox 1.4285 0.2 3.8 Height of Box (in) Figure of Merit = 174.923 = Box Volume, cuin (Volume) ====================================== ====================================== |
System Sensitivity | ||||||||||||||||||||||||||||||||||||||||||||||||||
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Design Variable Summary | ||||||||||||||||||||||||||||||||||||||||||||||||||
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Simple Equation Mass: Simple Mass | |||
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mass = 1.320 lbm type = inert | |||
mass = simple eqn | |||
Calc Wt from Eqn : 1.2*1.1 |
(PRISM) PaRametrIc System Model PRISM v1.1.9 contact: C. Taylor, cet@appliedpython.com |