
The first object of this research is to construct model-robust designs that include supersaturated designs and response-surface design. Model-robust designs usually consider many different possible models that can increase exponentially with the run size. Thus, the problem is extremely computationally intensive. The second objective is to construct complete catalogs of nonisomorphic designs. Orthogonal designs are the most commonly used experimental designs in practice. The choice of optimal designs depends on two important thingscriterion and complete catalogs of the candidate orthogonal designs.
These researchers are using a newly developed efficient algorithm and a theory based on the indicator function to construct complete sets of orthogonal designs with economic run sizes. The third objective, which is a follow-up to the second one, is to find optimal blocking schemes for commonly used orthogonal designs. Blocking is a commonly used technique to reduce unwanted variations in statistics. These researchers’ recent results in complete catalogs of orthogonal designs can greatly facilitate the research in the optimal blocking designs.
This information is available in alternative formats upon request by
individuals with disabilities. Please send email to
alt-format@msi.umn.edu
or call 612-624-0528.
HOME
|
QUESTIONS |
FEEDBACK
Events |
Links |
People |
Programs |
Publications |
Support |
Welcome
|
|
URL: http:// |
|
| This page last modified on | ||
| Please direct questions or problems to help@msi.umn.edu | ||
|
Website related questions or problems should be directed to
webmaster@msi.umn.edu
The University of Minnesota Supercomputing Institute does not collect personal information on visitors to our website. For the University of Minnesota policy, see www.privacy.umn.edu. © 2002 by the Regents of the University of Minnesota |
||