Demo of a complete sequential sensitivity analysis with 2 functional and 1 scalar input in three sequential steps.
The procedure is performed on an artificial underlying function with two functional inputs g1 and g2 and one scalar input x.
f(g1,g2,x) = \int_0^{1/3}(3-9t)g1(t)dt - \int_{3/10}^1[1/30 g2(t)+3]^{3}dt + 8/10 \sin(x)
The linear influences to detect are:
for g1: decreasing positive influence in the beginning, then no influence
for g2: no influence in the beginning, then constant negative influence
for x: positive influence
The demo shows how the three inputs are analysed in three sequential steps in which the space of the two functional inputs is divided more and more. After the third step, it reveals the linear influences listed above.
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