t-latinized designs

J. A. John; E. R. Williams

doi:10.1111/1467-842X.00012

t-latinized designs

J. A. John^*, E. R. Williams

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

27 Citations (Scopus)

Abstract

A variety trial sometimes requires a resolvable block design in which the replicates are set out next to each other. The long blocks running through the replicates are then of interest. A t-latinized design is one in which groups of these t long blocks are binary. In this paper examples of such designs are given. It is shown that the algorithm described by John & Whitaker (1993) can be used to construct designs with high average efficiency factors. Upper bounds on these efficiency factors are also derived.

Original language	English
Pages (from-to)	111-118
Number of pages	8
Journal	Australian and New Zealand Journal of Statistics
Volume	40
Issue number	1
DOIs	https://doi.org/10.1111/1467-842X.00012
Publication status	Published - Mar 1998

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abstract = "A variety trial sometimes requires a resolvable block design in which the replicates are set out next to each other. The long blocks running through the replicates are then of interest. A t-latinized design is one in which groups of these t long blocks are binary. In this paper examples of such designs are given. It is shown that the algorithm described by John \& Whitaker (1993) can be used to construct designs with high average efficiency factors. Upper bounds on these efficiency factors are also derived.",

keywords = "Average efficiency factors, Binary designs, Latinized designs, Simulated annealing algorithm, Upper bounds",

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KW - Simulated annealing algorithm

KW - Upper bounds

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t-latinized designs

Abstract

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