Optimal exact designs on a circle or a circular arc

DOI10.1214/AOS/1069362385zbMath0882.62072OpenAlexW2046550509MaRDI QIDQ1374225

Huaiqing Wu

Publication date: 5 March 1998

Published in: The Annals of Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1214/aos/1069362385

zbMATH Keywords

efficiencyorthogonal designphi-optimalityequidistant sampling

Mathematics Subject Classification ID

Optimal statistical designs (62K05)

Related Items (13)

Estimating the parameters of a circle by heteroscedastic regression models ⋮ Exact \(D\)-optimal designs for first-order trigonometric regression models on a partial circle ⋮ Adaptive Density Estimation on the Circle by Nearly Tight Frames ⋮ Minimax designs for estimating slopes in a trigonometric regression model ⋮ \(R\)-optimal designs for trigonometric regression models ⋮ \(G\)-optimal exact designs for quadratic regression ⋮ Quantitative central limit theorems for Mexican needlet coefficients on circular Poisson fields ⋮ Equivalence theorem for Schur optimality of experimental designs ⋮ A stratified sampling model in spherical feature inspection using coordinate measuring ma\-chines. ⋮ Orthogonal exact designs on a sphere, a spherical cap, or a spherical belt ⋮ \(D\)-optimal design for the heteroscedastic Berman model on an arc ⋮ Statistical analysis of concentric objects estimation problem under the heteroscedastic Berman model ⋮ A functional-algebraic determination of \(D\)-optimal designs for trigonometric regression models on a partial circle.

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