A geometric characterization of c-optimal designs for heteroscedastic regression

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Abstract

We consider the common nonlinear regression model where the variance, as well as the mean, is a parametric function of the explanatory variables. The c-optimal design problem is investigated in the case when the parameters of both the mean and the variance function are of interest. A geometric characterization of c-optimal designs in this context is presented, which generalizes the classical result of Elfving [Ann. Math. Statist. 23.

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Dette, H., & Holland-Letz, T. (2009). A geometric characterization of c-optimal designs for heteroscedastic regression. Annals of Statistics, 37(6 B), 4088–4103. https://doi.org/10.1214/09-AOS708

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