On a Multiplicative Algorithm for Computing Bayesian D-optimal Designs

On a Multiplicative Algorithm for Computing Bayesian D-optimal Designs
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We use the minorization-maximization principle (Lange, Hunter and Yang 2000) to establish the monotonicity of a multiplicative algorithm for computing Bayesian D-optimal designs. This proves a conjecture of Dette, Pepelyshev and Zhigljavsky (2008).


💡 Research Summary

The paper addresses the long‑standing open problem of proving monotonicity for a multiplicative algorithm used to compute Bayesian D‑optimal designs. In a Bayesian D‑optimal design one seeks a design measure ξ that maximizes the determinant of the expected information matrix Eπ


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