Minimax second-order designs over cuboidal regions for the difference between two estimated responses

DOI10.1007/S13226-010-0006-0zbMath1191.62133OpenAlexW2118239650MaRDI QIDQ981868

Rahul Mukerjee, Shahariar Huda

Publication date: 9 July 2010

Published in: Indian Journal of Pure \& Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s13226-010-0006-0

zbMATH Keywords

convexitycentral composite designsurrogate objective function

Mathematics Subject Classification ID

Optimal statistical designs (62K05) Factorial statistical designs (62K15) Response surface designs (62K20)

Related Items (7)

Inertial proximal algorithm for difference of two maximal monotone operators ⋮ Minimax designs for estimating slopes in a trigonometric regression model ⋮ Rotatability is a Sufficient Condition for A- and D-Rotatability ⋮ Foreword ⋮ On Some Two- and Three-dimensional D-minimax Designs for Estimating Slopes of a Third-order Response Surface ⋮ On Algorithms for Difference of Monotone Operators ⋮ On Algorithms for Difference of Monotone Operators

Cites Work

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• Comparison of design for quadratic regression of cubes
• Minimax second-order designs over hypercubes for the difference between estimated responses at a point and at the centre
• Optimum Designs in Regression Problems, II
• Minimax Design for the Difference Between Estimated Responses for the Quadratic Model Over Hypercubic Regions
• Minimizing the maximum variance of the difference between two estimated responses

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