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Space-Filling Designs for Robustness Experiments
by
Gu, Li
, Myers, William R.
, Joseph, V. Roshan
, Ba, Shan
in
Computer experiments
/ Computer simulation
/ Design of experiments
/ Estimation
/ Experimental design
/ Filling
/ Gaussian process
/ Mathematical problems
/ Noise
/ Noise control
/ Normal distribution
/ Optimal designs
/ Probability
/ Quality improvement
/ Robust control
/ Robust parameter design
/ Statistical analysis
2019
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Space-Filling Designs for Robustness Experiments
by
Gu, Li
, Myers, William R.
, Joseph, V. Roshan
, Ba, Shan
in
Computer experiments
/ Computer simulation
/ Design of experiments
/ Estimation
/ Experimental design
/ Filling
/ Gaussian process
/ Mathematical problems
/ Noise
/ Noise control
/ Normal distribution
/ Optimal designs
/ Probability
/ Quality improvement
/ Robust control
/ Robust parameter design
/ Statistical analysis
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Space-Filling Designs for Robustness Experiments
by
Gu, Li
, Myers, William R.
, Joseph, V. Roshan
, Ba, Shan
in
Computer experiments
/ Computer simulation
/ Design of experiments
/ Estimation
/ Experimental design
/ Filling
/ Gaussian process
/ Mathematical problems
/ Noise
/ Noise control
/ Normal distribution
/ Optimal designs
/ Probability
/ Quality improvement
/ Robust control
/ Robust parameter design
/ Statistical analysis
2019
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Journal Article
Space-Filling Designs for Robustness Experiments
2019
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Overview
To identify the robust settings of the control factors, it is very important to understand how they interact with the noise factors. In this article, we propose space-filling designs for computer experiments that are more capable of accurately estimating the control-by-noise interactions. Moreover, the existing space-filling designs focus on uniformly distributing the points in the design space, which are not suitable for noise factors because they usually follow nonuniform distributions such as normal distribution. This would suggest placing more points in the regions with high probability mass. However, noise factors also tend to have a smooth relationship with the response and therefore, placing more points toward the tails of the distribution is also useful for accurately estimating the relationship. These two opposing effects make the experimental design methodology a challenging problem. We propose optimal and computationally efficient solutions to this problem and demonstrate their advantages using simulated examples and a real industry example involving a manufacturing packing line. Supplementary materials for the article are available online.
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