Table 1.
Techniques | Overview | Methodology | Benefits | Ref |
---|---|---|---|---|
Factorial designs | All factors are assessed as all possible combinations of ‘high’ and ‘low’ levels. Fractional factorial designs can be used to reduce the number of experimental runs. | Usually involve two or more factors assessed at two levels. | Useful for determining the main effects in screening experiments; Straight-forward to design; Robust. |
[29] |
Latin square | Ideally used for experiments in which it is possible to test subjects individually under every treatment. | Number of experimental conditions is required to equal the number of different labels | High control of the variation from the different experimental runs and labels Better efficiency compared to other techniques. |
[34,36] |
Taguchi designs | Determination of the best combination of inputs to produce a design or a product. | Determines parameter levels. | Identifies the right input; High-quality product; Robust design perspective. |
[30,37] |
Response Surface Methodology (RSM) | An offline optimisation method, which usually involves studying two factors. However, this technique can be used to study three or more factors. The method is usually employed in optimisation experiments. | RSM merges mathematical and statistical methods with experimental designs, to develop models that relate to the response and control factors. | Represents relationship between the responses and control factors; Allows response values to be predicted using a range of control factors; Provides optimum values for control variables; Uses statistical testing to determine a significant control variable. |
[37,38] |