apm/tp024.apm


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Model tp024
! Source version 1
! Simple APM canonicalizer version 1.3
! APM back end version 1.1
Parameters
End Parameters
Variables
x_1 = 1, >= 0
x_2 = 1/2, >= 0
obj
End Variables
Intermediates
myminfun = (1/(27*sqrt(3)))*((x_1 - 3)^2 - 9)*x_2^3
myabsdevnod0_0 = abs(myminfun + 1)
myreldevnod0_0 = abs(myminfun + 1)
myabsdevnod0_1 = abs(x_1 - 3)
myreldevnod0_1 = abs(x_1/3 - 1)
myabsdevnod0_2 = abs(x_2 - 1.732050807568877)
myreldevnod0_2 = abs(x_2/1.732050807568877 - 1)
myabsdevnod1_0 = (1/2)*(abs(myabsdevnod0_0 - myabsdevnod0_1) + (myabsdevnod0_0 + myabsdevnod0_1))
myreldevnod1_0 = (1/2)*(abs(myreldevnod0_0 - myreldevnod0_1) + (myreldevnod0_0 + myreldevnod0_1))
myabsdevnod1_2 = myabsdevnod0_2
myreldevnod1_2 = myreldevnod0_2
myabsdevnod2_0 = (1/2)*(abs(myabsdevnod1_0 - myabsdevnod1_2) + (myabsdevnod1_0 + myabsdevnod1_2))
myreldevnod2_0 = (1/2)*(abs(myreldevnod1_0 - myreldevnod1_2) + (myreldevnod1_0 + myreldevnod1_2))
zmyabsdevmax = myabsdevnod2_0
zmyreldevmax = myreldevnod2_0
End Intermediates
Equations
obj = myminfun
x_1/sqrt(3) - x_2 >= 0
x_1 + sqrt(3)*x_2 >= 0
(-1)*x_1 - sqrt(3)*x_2 + 6 >= 0
End Equations
End Model

Stephan K.H. Seidl