• Login
    • Login
    Advanced Search
    View Item 
    •   UoN Digital Repository Home
    • Theses and Dissertations
    • Faculty of Science & Technology (FST)
    • View Item
    •   UoN Digital Repository Home
    • Theses and Dissertations
    • Faculty of Science & Technology (FST)
    • View Item
    JavaScript is disabled for your browser. Some features of this site may not work without it.

    Fifth order rotatable designs

    Thumbnail
    Date
    1985
    Author
    Njui, Francis K.
    Type
    Thesis
    Language
    en
    Metadata
    Show full item record

    Abstract
    This thesis deals with the fifth order rotatable designs. Many authors have made several contributions to the idea of rotatable designs. Box [1J gave the concept of rotatability and also rotatable designs of first order. Box and Hunter (4] worked out second order rotatable designs. Gardiner, Grandage and Hader [16J worked out the moment and non-singularity conditions for a set of experimental points to form a third order rotatable design. Some rotatable designs of second and third orders have been obtained by Dose and Draper [7J and Norman Draper [12J, [13J, [14J respectively. In Chapter 1, basic ideas in response surface designs have been ,given. It also briefly describes some relevant work that has been done by various author&, especially is first, second, third and fourth order response B-surface design~. The chapter also sets out notations which are used in the subsequent development of the theory in ~t-h8 later chapters. In Chapter 2, the moment conditions for a set of experiment points to form a fifth order arrangement are obtained. These are given in section 2.5. To obtain these conditions, a few known results and definitions have been given_ in the first sections , This is done for clarity and easy reference.
    URI
    http://erepository.uonbi.ac.ke:8080/xmlui/handle/123456789/26362
    Citation
    Doctor of Philosophy in Mathematical Statistics
    Sponsorhip
    University of Nairobi
    Publisher
    Department of Mathematics University of Nairobi
    Collections
    • Faculty of Science & Technology (FST) [4213]

    Copyright © 2022 
    University of Nairobi Library
    Contact Us | Send Feedback

     

     

    Useful Links
    UON HomeLibrary HomeKLISC

    Browse

    All of UoN Digital RepositoryCommunities & CollectionsBy Issue DateAuthorsTitlesSubjectsThis CollectionBy Issue DateAuthorsTitlesSubjects

    My Account

    LoginRegister

    Copyright © 2022 
    University of Nairobi Library
    Contact Us | Send Feedback