Abstract
Robust Parameter Design (RPD) has been used extensively in industrial experiments since its introduction by Genichi Taguchi. RPD has been studied and applied, in most cases, assuming a linear model under standard assumptions. More recently, RPD has been considered in a generalized linear model (GLM) setting. In this paper, we apply a general dual-response approach when using RPD in the case of a GLM. We motivate the need for exploring both the process mean and process variance by discussing situations when a compromise between the two is necessary. Several examples are provided in order to further motivate the need for applying a dual-response approach when applying RPD in the case of a GLM.
Additional information
Notes on contributors
William R. Myers
Dr. Myers is Head of the Statistical Quality Control Section within the Biometrics and Statistical Sciences Department. He is a member of ASQ. His e-mail address is [email protected].
William A. Brenneman
Dr. Brenneman is a Senior Statistician in the Statistical Quality Control Section within the Biometrics and Statistical Sciences Department. He is a member of ASQ. His e-mail address is [email protected].
Raymond H. Myers
Dr. Myers is Professor Emeritus of Statistics. He is a member of ASQ. His e-mail address is [email protected]