Designs for Scheffé's mixture models (extended summary)

Rok, strany: 1999, 129 - 131

Models for mixtures of ingredients are typically fitted by Scheffé's canonical model forms. An alternative representation is discussed, which offers attractive symmetries, compact notation and homogeneous model functions. It is based on the Kronecker algebra of vectors and matrices, used successfully in previous response surface work. For this alternative approach, a complete class theorem for mixture designs relative to the Kiefer design ordering is given, for a second-degree model with three ingredients.

ISO 690:

Pukelsheim, F. 1999. Designs for Scheffé's mixture models (extended summary). In Tatra Mountains Mathematical Publications, vol. 17, no.3, pp. 129-131. 1210-3195.

APA:

Pukelsheim, F. (1999). Designs for Scheffé's mixture models (extended summary). Tatra Mountains Mathematical Publications, 17(3), 129-131. 1210-3195.