6.1.8. Cubic Face Centred

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Cubic Face Centered Panel

Figure 6.13. Cubic Face Centered Panel

This method is equivalent to a full factorial with two levels plus the mid-points of the design space hypercube.

The experiments are placed in the design variables hyper-cube as follows:

  1. On each vertex (2nvariables points).

  2. On the centre of each face (2*nvariables points).

  3. On the hyper-cube's centre (1 point).

Cubic Face Centred of 3 variables (15 experiments)

Figure 6.14. Cubic Face Centred of 3 variables (15 experiments)

Hence the total number of generated experiments is given by:

        N=2nvariables+2*nvariables+1
        

This method allows the computation of 2nd order interactions and can be useful when the problem is weakly non linear and a full factorial with three levels is too expensive.

Note:

Even if N is greater, the maximum number of generated designs is limited to 64000.


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