Document Type

Article

Publication Date

11-2014

Abstract

Symmetry plays a fundamental role in design of experiments. In particular, symmetries of factorial designs that preserve their statistical properties are exploited to find designs with the best statistical properties. By using a result proved by Rosenberg [6], the concept of the LP relaxation orthogonal array polytope is developed and studied. A complete characterization of the permutation symmetry group of this polytope is made. Also, this characterization is verified computationally for many cases. Finally, a proof is provided.

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The "Link to Full Text" button on this page loads the open access e-print version of the article at arXiv:1503.03910.

The published version of record appeared in the Journal of Combinatorial Mathematics and Combinatorial Computing : JCMCC, as cited below. The journal may not have a digital edition available at this time.

DOI

https://arxiv.org/pdf/1503.03910

Source Publication

Journal of Combinatorial Mathematics and Combinatorial Computing : JCMCC

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