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Classical open pit optimization (maximum closure problem) is made on block estimates, without directly considering the block grades uncertainty.
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As it happens, the closure problem was even more serious than it looked.
Several variants of the transitive closure problem exist [8].
A closure problem for this set is discussed in detail.
The maximum closure was around 60 km2 and the oil column was 400 m.
Upon release from the applicator, there is bridge-closure of 1.5 mm with a maximum closure of up to 10.8 mm at the leg extremities.
It also requires that the closure problem be solved simultaneously with the macroscopic boundary value problem.
Wykstra (2007) replies to the closure problem by highlighting aspects of CORNEA that suggest a way to avoid the problem.
Different approaches for the turbulence closure problem were considered using standard two-equation models.
This theory develops a closure problem that transforms the Fick equations to a vectorial problem; closure variable (overrightarrow {b}) is used to state the concentration perturbation in a new problem: nabla^{2} overrightarrow {b} = 0 (10).
One possible solution to this closure problem might be to apply a numerical quadrature approximation.
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