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Original Articles

Minimax designs for estimating the slope of a second-order response surface in a cubic region

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Pages 501-507 | Published online: 28 Jul 2006

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S. Huda & L. Benkherouf. (2016) On Some Two- and Three-dimensional D-minimax Designs for Estimating Slopes of a Third-order Response Surface. Communications in Statistics - Simulation and Computation 45:6, pages 1885-1895.
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Ho-Seog Kang, Kee-Hoon Kang & Sung H. Park. (2006) Minimax Designs for the Stability of Slope Estimation on Second-order Response Surfaces. Journal of Applied Statistics 33:9, pages 975-988.
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S. Huda & Arwa M. Al-Shingiti. (2004) On Second-Order A-, D- and E-Minimax Designs for Estimating Slopes in Extrapolation and Restricted Interpolation Regions. Communications in Statistics - Simulation and Computation 33:3, pages 773-785.
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S. Huda & A.A. Al-Shiha. (2000) On d- and e- minimax optimal designs for estimating the axial slopes of a second-order response surface over hypercubic regions. Communications in Statistics - Theory and Methods 29:8, pages 1827-1849.
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S. Huda & A.A. Al-Shiha. (1998) Minimax designs for estimating the slope of a third-order response surface in a hypercubic region. Communications in Statistics - Simulation and Computation 27:2, pages 345-356.
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Hyuk Joo Kim, Yonghwan Um & Andre I. Khuri. (1996) Quantile plots of the average slope variance for response surface designs. Communications in Statistics - Simulation and Computation 25:4, pages 995-1014.
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