Φp-optimal second order designs for symmetric regions |
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Authors: | L. Pesotchinsky |
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Affiliation: | University of California, Santa Barbara, CA, U.S.A. |
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Abstract: | Designs for quadratic regression on a cube, on a cube with truncated vertices and on a ball are studied in terms of a family of criteria, introduced by Kiefer (1974, 1975), that includes A-, D- and E-optimality. Both theoretical and numerical results on structure and performance are presented. In particular, D- and E-optimal designs are described and a procedure of construction of nearly robust (under variation of criterion) integer designs is suggested. Some examples are given for dimensions 4, 5 and 6. |
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Keywords: | 62K05 A-optimality Compound Criterion of Optimality D-optimality E-optimality Experimental Region Integer Design Optimal Design Robust Design Second order Design |
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